This R script is used to validate the points in the ReSurvey database using only bands from the Google Satellite Embedding dataset: https://developers.google.com/earth-engine/datasets/catalog/GOOGLE_SATELLITE_EMBEDDING_V1_ANNUAL#description

Load libraries

library(tidyverse)
library(here)
library(gridExtra)
library(readxl)
library(scales)
library(sf)
library(rnaturalearth)
library(dtplyr)
library(lme4)
library(lmerTest)
library(car)
library(ggeffects)
library(party)
library(partykit)
library(moreparty)
library(doParallel)
library(strucchange)
library(ggparty)
library(caret)
library(moreparty)
library(randomForest)
library(pROC)
library(corrplot)
library(rlang)
library(stringr)
library(beepr)
library(foreach)
library(permimp)
library(yardstick)

Define printall function

printall <- function(tibble) {
  print(tibble, width = Inf)
  }

Load geom_flat_violin plot

source("https://gist.githubusercontent.com/benmarwick/2a1bb0133ff568cbe28d/raw/fb53bd97121f7f9ce947837ef1a4c65a73bffb3f/geom_flat_violin.R")

Load previously created objects

# Define the folder path
folder_path <- here("objects", "RF", "Satellite_Embeddings")

# List all .RData or .rda files in the folder
rdata_files <- list.files(folder_path, full.names = TRUE)

# Load each file
lapply(rdata_files, load, envir = .GlobalEnv)
[[1]]
[1] "rf1"

[[2]]
[1] "predictions_rf1"

[[3]]
[1] "varimp_rf1"

[[4]]
[1] "rf10"

[[5]]
[1] "predictions_rf10"

[[6]]
[1] "rf11"

[[7]]
[1] "predictions_rf11"

[[8]]
[1] "rf12"

[[9]]
[1] "predictions_rf12"

[[10]]
[1] "rf13"

[[11]]
[1] "predictions_rf13"

[[12]]
[1] "rf14"

[[13]]
[1] "predictions_rf14"

[[14]]
[1] "rf15"

[[15]]
[1] "predictions_rf15"

[[16]]
[1] "rf16"

[[17]]
[1] "predictions_rf16"

[[18]]
[1] "rf17"

[[19]]
[1] "predictions_rf17"

[[20]]
[1] "rf18"

[[21]]
[1] "predictions_rf18"

[[22]]
[1] "rf19"

[[23]]
[1] "predictions_rf19"

[[24]]
[1] "rf2"

[[25]]
[1] "predictions_rf2"

[[26]]
[1] "varimp_rf2"

[[27]]
[1] "rf20"

[[28]]
[1] "predictions_rf20"

[[29]]
[1] "rf3"

[[30]]
[1] "predictions_rf3"

[[31]]
[1] "varimp_rf3"

[[32]]
[1] "rf4"

[[33]]
[1] "predictions_rf4"

[[34]]
[1] "varimp_rf4"

[[35]]
[1] "rf5"

[[36]]
[1] "predictions_rf5"

[[37]]
[1] "rf6"

[[38]]
[1] "predictions_rf6"

[[39]]
[1] "rf7"

[[40]]
[1] "predictions_rf7"

[[41]]
[1] "rf8"

[[42]]
[1] "predictions_rf8"

[[43]]
[1] "rf9"

[[44]]
[1] "predictions_rf9"

Read data

data_validation <- read_tsv(here(
  "data", "clean","final_RS_data_SatEmb_20250922.csv"))

No parsing issues!

Some data managenemt

TO-DO: Missing data checks

Do when all RS data is ready!

Distributions all bioregions

# Define a function to create histograms
plot_histogram <- function(data, x_var, x_label) {
  ggplot(data %>%
           dplyr::filter(EUNISa_1 %in% c("T", "R", "S", "Q")),
         aes(x = !!sym(x_var))) +
    geom_histogram(color = "black", fill = "white") +
    labs(x = x_label, y = "Frequency") +
    theme_bw()
}
# Define a function to create plots with violin + boxplot + points
distr_plot <- function(data, y_vars, y_labels) {
  for (i in seq_along(y_vars)) {
    y_var <- y_vars[[i]]
    y_label <- y_labels[[i]]
    
    p <- ggplot(data = data %>%
                  dplyr::filter(EUNISa_1 %in% c("T", "R", "S", "Q")),
                aes(x = EUNISa_1_descr, y = !!sym(y_var), fill = EUNISa_1_descr)) +
      geom_flat_violin(position = position_nudge(x = 0.2, y = 0), alpha = 0.8) +
      geom_point(aes(y = !!sym(y_var), color = EUNISa_1_descr),
                 position = position_jitter(width = 0.15), size = 1, alpha = 0.25) +
      geom_boxplot(width = 0.2, outlier.shape = NA, alpha = 0.5) +
      stat_summary(fun.y = mean, geom = "point", shape = 20, size = 1) +
      stat_summary(fun.data = function(x) data.frame(y = max(x) + 0.1,
                                                     label = length(x)),
                   geom = "text", aes(label = ..label..), vjust = 0.5) +
      labs(y = y_label, x = "EUNIS level 1") +
      scale_x_discrete(labels = function(x) str_wrap(x, width = 15)) +
      guides(fill = FALSE, color = FALSE) +
      theme_bw() + coord_flip()
    
    print(p)
  }
}

Histograms for some bands:

plot_histogram(data_validation, "A00", "A00")

plot_histogram(data_validation, "A01", "A01")

plot_histogram(data_validation, "A23", "A23")

plot_histogram(data_validation, "A32", "A32")

plot_histogram(data_validation, "A50", "A50")

plot_histogram(data_validation, "A61", "A61")

plot_histogram(data_validation, "A63", "A63")

Distribution plots for some bands:

distr_plot(data_validation,
           c("A00", "A01", "A10", "A22", "A33",
             "A40", "A53", "A61", "A62", "A63"),
           c("A00", "A01", "A10", "A22", "A33",
             "A40", "A53", "A61", "A62", "A63"))

Distributions per bioregion

# Define a function to create plots with violin + boxplot + points
distr_plot_biogeo <- function(data, y_vars, y_labels) {
  plots <- list()
  
  for (i in seq_along(y_vars)) {
    y_var <- y_vars[[i]]
    y_label <- y_labels[[i]]
    
    p <- ggplot(data = data %>%
                  dplyr::filter(EUNISa_1 %in% c("T", "R", "S", "Q")),
                aes(x = EUNISa_1_descr, y = !!sym(y_var), fill = EUNISa_1_descr)) +
      geom_flat_violin(position = position_nudge(x = 0.2, y = 0), alpha = 0.8) +
      geom_point(aes(y = !!sym(y_var), color = EUNISa_1_descr),
                 position = position_jitter(width = 0.15), size = 1, alpha = 0.25) +
      geom_boxplot(width = 0.2, outlier.shape = NA, alpha = 0.5) +
      stat_summary(fun.y = mean, geom = "point", shape = 20, size = 1) +
      stat_summary(fun.data = function(x) data.frame(y = max(x) + 0.1,
                                                     label = length(x)),
                   geom = "text", aes(label = ..label..), vjust = 0.5) +
      labs(y = y_label, x = "EUNISa_1_descr") +
      scale_x_discrete(labels = function(x) str_wrap(x, width = 15)) +
      guides(fill = FALSE, color = FALSE) +
      theme_bw() + coord_flip() + facet_wrap(~ biogeo)
    
    plots[[y_var]] <- p
  }
  
  return(plots)
}

Distribution plots for some bands:

distr_plot_biogeo(data_validation,
           c("A00", "A01", "A10", "A22", "A33",
             "A40", "A53", "A61", "A62", "A63"),
           c("A00", "A01", "A10", "A22", "A33",
             "A40", "A53", "A61", "A62", "A63"))
$A00

$A01

$A10

$A22

$A33

$A40

$A53

$A61

$A62

$A63

Define functions for RF models

Function for fitting RF models

RF models fitted using the conditional inference version of random forest (first cforest in package party, now fastcforest in package moreparty). Suggested if the data are highly correlated. Cforest is more stable in deriving variable importance values in the presence of highly correlated variables, thus providing better accuracy in calculating variable importance (ref below).

Hothorn, T., Hornik, K. and Zeileis, A. (2006) Unbiased Recursive Portioning: A Conditional Inference Framework. Journal of Computational and Graphical Statistics, 15, 651- 674. http://dx.doi.org/10.1198/106186006X133933

Choose the hyperparameter mtry based on the square root of the number of predictor variables:

Hastie, T., Tibshirani, R., & Friedman, J. (2009). The elements of statistical learning: Data mining, inference, and prediction. Springer Science & Business Media.

Maybe TO_DO: We variated ntree from 50 to 800 in steps of 50, leaving mtry constant at 2. Tis parameter variation showed that ntree=500 was optimal, while higher ntree led to no further model improvement (Supplementary Fig. S10). Subsequently, the hyperparameter mtry was varied from 2 to 8 with constant ntree=500. Here, mtry=3 led to the best results in almost all cases (Supplementary Fig. S11). Consequently, we chose ntree=500 and mtry=3 for our main analysis across all study sites.

Define a function to run fastcforest models:

run_rf <- function(vars_RF, train_data, response_var, ntree = 500) 
  {
  
  # Detect and register available cores (leave one free)
  n_cores <- parallel::detectCores() - 1
  cl <- makeCluster(n_cores)
  registerDoParallel(cl)
  
  train_name <- deparse(substitute(train_data))
  
  # Export necessary variables to the cluster
  clusterExport(cl, varlist = c("vars_RF", "train_data", "response_var"),
                envir = environment())

  
  # Set seed for reproducibility
  set.seed(123)
  
  # Measure execution time
  execution_time <- system.time({
    rf_model <- fastcforest(
      formula = reformulate(vars_RF, response = response_var),
      data = train_data,
      controls = party::cforest_control(
        mtry = round(sqrt(length(vars_RF))),
        ntree = ntree
      ),
      parallel = TRUE
    )
  })
  
  # Stop the cluster
  stopCluster(cl)
  
  # Return both the model and execution time
  list(model = rf_model, time = execution_time)
}

Function to compute variable importance

# compute_varimp <- function(model, nperm = 100, 
#                                    n_cores = parallel::detectCores() - 1) {
#   # Set up parallel backend
#   cl <- makeCluster(n_cores)
#   registerDoParallel(cl)
#   
#   # Measure execution time
#   execution_time <- system.time({
#     varimp_list <- foreach(i = 1:nperm, .combine = '+', 
#                            .packages = "party") %dopar% {
#       varimp(model, conditional = FALSE, nperm = 1)
#     }
#   })
#   
#   stopCluster(cl)
#   
#   # Average the results
#   varimp_avg <- varimp_list / nperm
#   
#   return(list(varimp = varimp_avg, time = execution_time))
# }

Using permimp() en permimp package: https://cran.r-project.org/web/packages/permimp/vignettes/permimp-package.html#fn1

compute_varimp <- function(model, nperm = 100) {

  # Measure execution time
  execution_time <- system.time({
    varimp_result <- permimp(model, conditional = FALSE, progressBar = TRUE)
  })

  return(list(varimp = varimp_result, time = execution_time))
}

Function to compute CONDITIONAL variable importance

compute_varimp_cond <- function(model, nperm = 100) {

  # Measure execution time
  execution_time <- system.time({
    varimp_result <- permimp(model, conditional = TRUE, progressBar = TRUE)
  })

  return(list(varimp = varimp_result, time = execution_time))
}

Function to compute ROC (level 1)

compute_roc_level1 <- function(model, test_data) {
  # Measure execution time
  execution_time <- system.time({
    # Step 1: Predict probabilities
    probabilities <- predict(model, newdata = test_data, type = "prob")
    
    # Step 2: Convert list of matrices to a proper data frame
    prob_matrix <- t(sapply(probabilities, as.vector))
    prob_df <- as.data.frame(prob_matrix)
    colnames(prob_df) <- c("Q", "R", "S", "T")
    
    # Step 3: Prepare actual class labels
    actual <- factor(test_data$EUNISa_1, levels = c("Q", "R", "S", "T"))
    
    # Step 4: Binarize actual labels
    actual_bin <- model.matrix(~ actual - 1)
    colnames(actual_bin) <- gsub("actual", "", colnames(actual_bin))
    
    # Step 5: Compute ROC data for each class
    roc_data <- lapply(levels(actual), function(class) {
      roc_obj <- roc(actual_bin[, class], prob_df[[class]])
      auc_val <- round(auc(roc_obj), 3)
      data.frame(
        FPR = rev(roc_obj$specificities),
        TPR = rev(roc_obj$sensitivities),
        Class = paste0(class, " (AUC = ", auc_val, ")")
      )
    }) %>% bind_rows()
  })
  
  # Return both ROC data and execution time
  return(list(roc = roc_data, time = execution_time))
}

Function to compute ROC (level 2)

compute_roc_level2 <- function(model, test_data) {
  # Measure execution time
  execution_time <- system.time({
    # Step 1: Predict probabilities
    probabilities <- predict(model, newdata = test_data, type = "prob")
    
    # Step 2: Convert list of matrices to a proper data frame
    prob_matrix <- t(sapply(probabilities, as.vector))
    prob_df <- as.data.frame(prob_matrix)
    colnames(prob_df) <- c("Q1", "Q2", "Q4", "Q5", "R1", "R2", "R3", "R4", "R5",
                           "R6", "S3", "S4", "T1", "T3")
    
    # Step 3: Prepare actual class labels
    actual <- factor(test_data$EUNISa_2, 
                     levels = c("Q1", "Q2", "Q4", "Q5", "R1", "R2", "R3", "R4",
                                "R5", "R6", "S3", "S4", "T1", "T3"))
    
    # Step 4: Binarize actual labels
    actual_bin <- model.matrix(~ actual - 1)
    colnames(actual_bin) <- gsub("actual", "", colnames(actual_bin))
    
    # Step 5: Compute ROC data for each class
    roc_data <- lapply(levels(actual), function(class) {
      roc_obj <- roc(actual_bin[, class], prob_df[[class]])
      auc_val <- round(auc(roc_obj), 3)
      data.frame(
        FPR = rev(roc_obj$specificities),
        TPR = rev(roc_obj$sensitivities),
        Class = paste0(class, " (AUC = ", auc_val, ")")
      )
    }) %>% bind_rows()
  })
  
  # Return both ROC data and execution time
  return(list(roc = roc_data, time = execution_time))
}

Define list of predictor vars

vars_RF_SatEmb <- colnames(
  data_validation)[startsWith(colnames(data_validation), "A")]
vars_RF_SatEmb_CH <- c(vars_RF_SatEmb, "canopy_height")

Correlation

Correlation of all variables to be included in RF models:

corrplot(data_validation %>% 
           dplyr::select(starts_with("A")) %>%
           cor(use = "pairwise.complete.obs"),
         method = "color", type = "upper", tl.col = "black", tl.srt = 45)

corrplot(data_validation %>% 
           dplyr::select(starts_with("A"), canopy_height) %>%
           cor(use = "pairwise.complete.obs"),
         method = "color", type = "upper", tl.col = "black", tl.srt = 45)

Rough validation

Define a set of rules for a first validation of ALL ReSurvey data (“Expert-based” rules). Not very ambitious, only taking out observations that are clearly wrong on the basis of indicator values.

Create column for first validation based on different indicators, where “wrong” is noted when the validation rule is not met.

Here only using validation based on canopy height, not NDWI.

Define rules:

data_validation <-
  data_validation %>%
  mutate(
    valid_1_CH = case_when(
      # R & Q points with high CH
      EUNISa_1 %in% c("R", "Q") & canopy_height > 2 ~ "wrong",
      # T points with low CH
      EUNISa_1 == "T" & canopy_height < 3 ~ "wrong",
      # S points with high CH
      EUNISa_1 == "S" & canopy_height > 3 ~ "wrong",
      TRUE ~ NA_character_),
    # Count how many validation rules are not met
    valid_1_count = rowSums(across(c(valid_1_CH), ~ . == "wrong"),
                            na.rm = TRUE),
    # Points where at least 1 rule not met
    valid_1 = if_else(valid_1_count > 0, "At least 1 rule broken",
                      "No rules broken so far")
    )

Fit RF models (level 1)

Without refinement

Get filtered data

# No validation
data_validation_novalid <- data_validation %>%
  # Select only GPS points
  dplyr::filter(Lctnmth == "Location with GPS" |
                  Lctnmth == "Location with differential GPS") %>%
  select(-Lctnmth) %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1))

# Rough validation
data_validation_roughvalid <- data_validation %>%
  # Select only GPS points
  dplyr::filter(Lctnmth == "Location with GPS" |
                  Lctnmth == "Location with differential GPS") %>%
  # Filter out points that have not passed the rough validation
  dplyr::filter(valid_1 == "No rules broken so far") %>%
  select(-Lctnmth, -valid_1) %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1))

N points per category

bind_rows(
  data_validation_novalid %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid") %>%
    select(data, Q, R, S, T),
  )

Split into training and test data sets

set.seed(123)
train_indices_novalid <- sample(1:nrow(data_validation_novalid), 
                         0.7 * nrow(data_validation_novalid))
train_indices_roughvalid <- sample(1:nrow(data_validation_roughvalid), 
                         0.7 * nrow(data_validation_roughvalid))
train_data_novalid <- data_validation_novalid[train_indices_novalid, ]
train_data_roughvalid <- data_validation_roughvalid[train_indices_roughvalid, ]
test_data_novalid <- data_validation_novalid[-train_indices_novalid, ]
test_data_roughvalid <- data_validation_roughvalid[-train_indices_roughvalid, ]

Fit models

# Define model configurations
rf_configs_norefin <- tibble(
  model_id = paste0("rf", 1:4),
  vars = list(vars_RF_SatEmb, vars_RF_SatEmb_CH, vars_RF_SatEmb, 
              vars_RF_SatEmb_CH),
  train_data = list(train_data_novalid, train_data_novalid, 
                    train_data_roughvalid, train_data_roughvalid),
  save_path = c(
    # 1: No validation, SatEmb bands
    "objects/RF/Satellite_Embeddings/rf1_model_l1_novalid_norefin_SatEmb.Rdata",
    # 2: No validation, SatEmb bands + CH
    "objects/RF/Satellite_Embeddings/rf2_model_l1_novalid_norefin_Sat_Emb_CH.Rdata",
    # 3: Rough validation, SatEmb bands
    "objects/RF/Satellite_Embeddings/rf3_model_l1_roughvalid_norefin_Sat_Emb.Rdata",
    # 4: Rough validation, SatEmb bands + CH
    "objects/RF/Satellite_Embeddings/rf4_model_l1_roughvalid_norefin_sat_Emb_CH.Rdata"
    )
  )

# Fit models, print time, and save
rf_models_norefin <- list()

for (i in seq_len(nrow(rf_configs_norefin))) {
  config <- rf_configs_norefin[i, ]
  
  cat("Fitting", config$model_id, "...\n")
  
  rf <- run_rf(config$vars[[1]], config$train_data[[1]], "EUNISa_1")
  
  print(rf$time)
  
  save(rf, file = config$save_path)
  
  rf_models_norefin[[config$model_id]] <- rf
  }
Fitting rf1 ...
# Fit models and save them
rf_models_norefin <- rf_configs_norefin %>%
  mutate(
    model = map2(vars, train_data, ~run_rf(.x, .y, "EUNISa_1")),
    time = map(model, ~.x$time)
  )
# Save models
pwalk(
  list(rf_models_norefin$model, rf_configs_norefin$save_path),
  ~save(..1, file = ..2)
)
# Print execution times
rf_models_norefin$time %>% walk(print)

HERE: move comments above

print(rf1$time)
   user  system elapsed 
   9.89    4.89  110.48 
print(rf2$time)
   user  system elapsed 
   6.44    3.24  102.18 
print(rf3$time)
   user  system elapsed 
   4.73    2.67   86.47 
print(rf4$time)
   user  system elapsed 
   6.47    2.42  103.50 

Predictions

Confusion matrices

# 1: No validation, SatEmb bands
confusionMatrix(predictions_rf1, test_data_novalid$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  919  126   71    3
         R  155 1753  114   48
         S   48   70  508    0
         T    0    1    6   69

Overall Statistics
                                         
               Accuracy : 0.835          
                 95% CI : (0.823, 0.8465)
    No Information Rate : 0.5012         
    P-Value [Acc > NIR] : < 2.2e-16      
                                         
                  Kappa : 0.7343         
                                         
 Mcnemar's Test P-Value : 1.558e-13      

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8191   0.8990   0.7268  0.57500
Specificity            0.9278   0.8367   0.9630  0.99814
Pos Pred Value         0.8213   0.8469   0.8115  0.90789
Neg Pred Value         0.9268   0.8918   0.9415  0.98663
Prevalence             0.2884   0.5012   0.1796  0.03084
Detection Rate         0.2362   0.4505   0.1306  0.01773
Detection Prevalence   0.2876   0.5320   0.1609  0.01953
Balanced Accuracy      0.8734   0.8678   0.8449  0.78657
# 2: No validation, SatEmb bands + CH
confusionMatrix(predictions_rf2, test_data_novalid$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  918  124   74    5
         R  160 1744  112   47
         S   44   79  510    3
         T    0    3    3   65

Overall Statistics
                                          
               Accuracy : 0.8319          
                 95% CI : (0.8198, 0.8435)
    No Information Rate : 0.5012          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.7295          
                                          
 Mcnemar's Test P-Value : 2.116e-11       

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8182   0.8944   0.7296  0.54167
Specificity            0.9267   0.8357   0.9605  0.99841
Pos Pred Value         0.8189   0.8454   0.8019  0.91549
Neg Pred Value         0.9264   0.8873   0.9419  0.98560
Prevalence             0.2884   0.5012   0.1796  0.03084
Detection Rate         0.2359   0.4482   0.1311  0.01671
Detection Prevalence   0.2881   0.5302   0.1635  0.01825
Balanced Accuracy      0.8724   0.8650   0.8451  0.77004
# 3: Rough validation, SatEmb bands
confusionMatrix(predictions_rf3, test_data_roughvalid$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  865  133   76    3
         R  116 1660  125   11
         S   59   58  419    0
         T    0    2    4   55

Overall Statistics
                                          
               Accuracy : 0.8363          
                 95% CI : (0.8238, 0.8483)
    No Information Rate : 0.5167          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.7321          
                                          
 Mcnemar's Test P-Value : 2.815e-07       

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8317   0.8958   0.6715  0.79710
Specificity            0.9167   0.8546   0.9605  0.99829
Pos Pred Value         0.8032   0.8682   0.7817  0.90164
Neg Pred Value         0.9303   0.8847   0.9328  0.99603
Prevalence             0.2900   0.5167   0.1740  0.01924
Detection Rate         0.2412   0.4629   0.1168  0.01534
Detection Prevalence   0.3003   0.5332   0.1495  0.01701
Balanced Accuracy      0.8742   0.8752   0.8160  0.89770
# 4: Rough validation, SatEmb bands + CH
confusionMatrix(predictions_rf4, test_data_roughvalid$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  854  131   69    1
         R  131 1670  116    1
         S   55   52  439    0
         T    0    0    0   67

Overall Statistics
                                          
               Accuracy : 0.845           
                 95% CI : (0.8327, 0.8567)
    No Information Rate : 0.5167          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.7464          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8212   0.9012   0.7035  0.97101
Specificity            0.9211   0.8569   0.9639  1.00000
Pos Pred Value         0.8095   0.8707   0.8040  1.00000
Neg Pred Value         0.9265   0.8903   0.9391  0.99943
Prevalence             0.2900   0.5167   0.1740  0.01924
Detection Rate         0.2381   0.4657   0.1224  0.01868
Detection Prevalence   0.2942   0.5349   0.1523  0.01868
Balanced Accuracy      0.8711   0.8791   0.8337  0.98551

Variable importance

Unconditional

Plots
plot(varimp_rf1$varimp, margin = c(10, 6, 2, 2))

plot(varimp_rf2$varimp, margin = c(10, 6, 2, 2))

plot(varimp_rf3$varimp, margin = c(10, 6, 2, 2))

plot(varimp_rf4$varimp, margin = c(10, 6, 2, 2))

TBD: Conditional

ROC curves (TBD)

print(roc_data1$time)
print(roc_data2$time)
print(roc_data3$time)
print(roc_data4$time)
save(roc_data1,
     file = "objects/RF/Satellite_Embeddings/rf1_rocdata_l1_novalid_norefin_SatEmb.Rdata")
save(roc_data2, 
     file = "objects/RF/Satellite_Embeddings/rf2_rocdata_l1_novalid_norefin_SatEmb_CH.Rdata")
save(roc_data3, 
     file = "objects/RF/Satellite_Embeddings/rf3_rocdata_l1_roughvalid_norefin_SatEmb.Rdata")
save(roc_data4, 
     file = "objects/RF/Satellite_Embeddings/rf4_rocdata_l1_roughvalid_norefin_SatEmb_CH.Rdata")

Plots

roc1 <- ggplot(roc_data1$roc, aes(x = FPR, y = TPR, color = Class)) +
  geom_line(size = 1.2) + geom_abline(linetype = "dashed", color = "gray") +
  labs(title = "Multiclass ROC Curves with AUC", x = "False Positive Rate",
       y = "True Positive Rate", color = "Class (AUC)") +
  theme_minimal() + theme(legend.position = "bottom")
roc2 <- ggplot(roc_data2$roc, aes(x = FPR, y = TPR, color = Class)) +
  geom_line(size = 1.2) + geom_abline(linetype = "dashed", color = "gray") +
  labs(title = "Multiclass ROC Curves with AUC", x = "False Positive Rate",
       y = "True Positive Rate", color = "Class (AUC)") +
  theme_minimal() + theme(legend.position = "bottom")
roc3 <- ggplot(roc_data3$roc, aes(x = FPR, y = TPR, color = Class)) +
  geom_line(size = 1.2) + geom_abline(linetype = "dashed", color = "gray") +
  labs(title = "Multiclass ROC Curves with AUC", x = "False Positive Rate",
       y = "True Positive Rate", color = "Class (AUC)") +
  theme_minimal() + theme(legend.position = "bottom")
roc4 <- ggplot(roc_data4$roc, aes(x = FPR, y = TPR, color = Class)) +
  geom_line(size = 1.2) + geom_abline(linetype = "dashed", color = "gray") +
  labs(title = "Multiclass ROC Curves with AUC", x = "False Positive Rate",
       y = "True Positive Rate", color = "Class (AUC)") +
  theme_minimal() + theme(legend.position = "bottom")
roc1
roc2
roc3
roc4

With refinement

Refinement

Based on the 1st, 2nd, 3rd, 4th… most important variables: A59, A12, A15, A60.

distr_plot_percentiles <- function(data, y_vars, y_labels) {
  for (i in seq_along(y_vars)) {
    y_var <- y_vars[[i]]
    y_label <- y_labels[[i]]
    
    # Calculate percentiles per EUNISa_1 group
    percentiles <- data %>%
      group_by(EUNISa_1) %>%
      summarise(
        p10 = quantile(.data[[y_var]], 0.1, na.rm = TRUE),
        p90 = quantile(.data[[y_var]], 0.9, na.rm = TRUE),
        .groups = "drop"
      )
    
    # Join percentiles back to data
    data_flagged <- data %>%
      left_join(percentiles, by = "EUNISa_1") %>%
      mutate(outlier_flag = case_when(
        .data[[y_var]] < p10 ~ "low",
        .data[[y_var]] > p90 ~ "high",
        TRUE ~ "mid"
      ))
    
    # Filter and plot
    p <- ggplot(data = data_flagged %>%
                  dplyr::filter(EUNISa_1 %in% c("T", "R", "S", "Q")),
                aes(x = EUNISa_1_descr, y = .data[[y_var]])) +
      geom_flat_violin(aes(fill = EUNISa_1_descr),
                       position = position_nudge(x = 0.2, y = 0), alpha = 0.8) +
      geom_point(aes(color = ifelse(outlier_flag == "mid",
                                    EUNISa_1_descr, "grey")),
                 position = position_jitter(width = 0.15), size = 1,
                 alpha = 0.6) +
      geom_boxplot(aes(fill = EUNISa_1_descr), width = 0.2, outlier.shape = NA,
                   alpha = 0.5) +
      stat_summary(fun = mean, geom = "point", shape = 20, size = 1) +
      stat_summary(fun.data = function(x) data.frame(y = max(x, na.rm = TRUE) +
                                                       0.1, label = length(x)),
                   geom = "text", aes(label = ..label..), vjust = 0.5) +
      labs(y = y_label, x = "EUNIS level 1") +
      scale_x_discrete(labels = function(x) str_wrap(x, width = 15)) +
      guides(fill = FALSE, color = FALSE) +
      theme_bw() + coord_flip() +
      scale_color_manual(values = c(
        "Forests and other wooded land" = "#F8766D",
        "Grasslands" = "#7CAE00",
        "Heathlands, scrub and tundra" = "#00BFC4",
        "Wetlands" = "#C77CFF",
        "grey" = "grey"))
    
    print(p)
  }
}
distr_plot_percentiles(
  # GPS points
  data_validation_novalid,
  c("A59", "A12", "A15", "A60"),
  c("A59", "A12", "A15", "A60"))

distr_plot_percentiles(
  # GPS points
  data_validation_roughvalid,
  c("A59", "A12", "A15", "A60"),
  c("A59", "A12", "A15", "A60"))

Calculate percentiles:

percentiles_novalid <- 
  data_validation_novalid %>%
  group_by(EUNISa_1) %>%
  summarize(
    perc_10_A59 = quantile(A59, probs = 0.10, na.rm = T),
    perc_20_A59 = quantile(A59, probs = 0.20, na.rm = T),
    perc_80_A59 = quantile(A59, probs = 0.80, na.rm = T),
    perc_90_A59 = quantile(A59, probs = 0.90, na.rm = T),
    perc_10_A12 = quantile(A12, probs = 0.10, na.rm = T),
    perc_20_A12 = quantile(A12, probs = 0.20, na.rm = T),
    perc_80_A12 = quantile(A12, probs = 0.80, na.rm = T),
    perc_90_A12 = quantile(A12, probs = 0.90, na.rm = T),
    perc_10_A15 = quantile(A15, probs = 0.10, na.rm = T),
    perc_20_A15 = quantile(A15, probs = 0.20, na.rm = T),
    perc_80_A15 = quantile(A15, probs = 0.80, na.rm = T),
    perc_90_A15 = quantile(A15, probs = 0.90, na.rm = T),
    perc_10_A60 = quantile(A60, probs = 0.10, na.rm = T),
    perc_20_A60 = quantile(A60, probs = 0.20, na.rm = T),
    perc_80_A60 = quantile(A60, probs = 0.80, na.rm = T),
    perc_90_A60 = quantile(A60, probs = 0.90, na.rm = T),
    )
percentiles_roughvalid <- 
  data_validation_roughvalid %>%
  group_by(EUNISa_1) %>%
  summarize(
    perc_10_A59 = quantile(A59, probs = 0.10, na.rm = T),
    perc_20_A59 = quantile(A59, probs = 0.20, na.rm = T),
    perc_80_A59 = quantile(A59, probs = 0.80, na.rm = T),
    perc_90_A59 = quantile(A59, probs = 0.90, na.rm = T),
    perc_10_A12 = quantile(A12, probs = 0.10, na.rm = T),
    perc_20_A12 = quantile(A12, probs = 0.20, na.rm = T),
    perc_80_A12 = quantile(A12, probs = 0.80, na.rm = T),
    perc_90_A12 = quantile(A12, probs = 0.90, na.rm = T),
    perc_10_A15 = quantile(A15, probs = 0.10, na.rm = T),
    perc_20_A15 = quantile(A15, probs = 0.20, na.rm = T),
    perc_80_A15 = quantile(A15, probs = 0.80, na.rm = T),
    perc_90_A15 = quantile(A15, probs = 0.90, na.rm = T),
    perc_10_A60 = quantile(A60, probs = 0.10, na.rm = T),
    perc_20_A60 = quantile(A60, probs = 0.20, na.rm = T),
    perc_80_A60 = quantile(A60, probs = 0.80, na.rm = T),
    perc_90_A60 = quantile(A60, probs = 0.90, na.rm = T),
    )

Get filtered data

# No validation

# Refin 10-90th, 1 variable
data_validation_novalid_refin1 <- data_validation_novalid %>%
  left_join(percentiles_novalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59))

# Refin 10-90th, 2 variables
data_validation_novalid_refin2 <- data_validation_novalid %>%
  left_join(percentiles_novalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A12 >= perc_10_A12 & A12 <= perc_90_A12))

# Refin 10-90th, 3 variables
data_validation_novalid_refin3 <- data_validation_novalid %>%
  left_join(percentiles_novalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A15 >= perc_10_A12 & A12 <= perc_90_A12) &
                  (A12 >= perc_10_A15 & A15 <= perc_90_A15))

# Refin 10-90th, 4 variables
data_validation_novalid_refin4 <- data_validation_novalid %>%
  left_join(percentiles_novalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A15 >= perc_10_A12 & A12 <= perc_90_A12) &
                  (A12 >= perc_10_A15 & A15 <= perc_90_A15) &
                  (A60 >= perc_10_A60 & A60 <= perc_90_A60))

# Rough validation

# Refin 10-90th, 1 variable
data_validation_roughvalid_refin1 <- data_validation_roughvalid %>%
  left_join(percentiles_roughvalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59))

# Refin 10-90th, 2 variables
data_validation_roughvalid_refin2 <- data_validation_roughvalid %>%
  left_join(percentiles_roughvalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A12 >= perc_10_A12 & A12 <= perc_90_A12))

# Refin 10-90th, 3 variables
data_validation_roughvalid_refin3 <- data_validation_roughvalid %>%
  left_join(percentiles_roughvalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A15 >= perc_10_A12 & A12 <= perc_90_A12) &
                  (A12 >= perc_10_A15 & A15 <= perc_90_A15))

# Refin 10-90th, 4 variables
data_validation_roughvalid_refin4 <- data_validation_roughvalid %>%
  left_join(percentiles_roughvalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A15 >= perc_10_A12 & A12 <= perc_90_A12) &
                  (A12 >= perc_10_A15 & A15 <= perc_90_A15) &
                  (A60 >= perc_10_A60 & A60 <= perc_90_A60))

N points per category

bind_rows(
  data_validation_novalid_refin1 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid_refin1") %>%
    select(data, Q, R, S, T),
  data_validation_novalid_refin2 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid_refin2") %>%
    select(data, Q, R, S, T),
  data_validation_novalid_refin3 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid_refin3") %>%
    select(data, Q, R, S, T),
  data_validation_novalid_refin3 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid_refin3") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid_refin1 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid_refin1") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid_refin2 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid_refin2") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid_refin3 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid_refin3") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid_refin3 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid_refin3") %>%
    select(data, Q, R, S, T),
  )

Split into training and test data sets

set.seed(123)
train_indices_novalid_refin1 <- sample(1:nrow(data_validation_novalid_refin1), 
                         0.7 * nrow(data_validation_novalid_refin1))
train_indices_novalid_refin2 <- sample(1:nrow(data_validation_novalid_refin2), 
                         0.7 * nrow(data_validation_novalid_refin2))
train_indices_novalid_refin3 <- sample(1:nrow(data_validation_novalid_refin3), 
                         0.7 * nrow(data_validation_novalid_refin3))
train_indices_novalid_refin4 <- sample(1:nrow(data_validation_novalid_refin4), 
                         0.7 * nrow(data_validation_novalid_refin4))
train_indices_roughvalid_refin1 <- sample(1:nrow(data_validation_roughvalid_refin1), 
                         0.7 * nrow(data_validation_roughvalid_refin1))
train_indices_roughvalid_refin2 <- sample(1:nrow(data_validation_roughvalid_refin2), 
                         0.7 * nrow(data_validation_roughvalid_refin2))
train_indices_roughvalid_refin3 <- sample(1:nrow(data_validation_roughvalid_refin3), 
                         0.7 * nrow(data_validation_roughvalid_refin3))
train_indices_roughvalid_refin4 <- sample(1:nrow(data_validation_roughvalid_refin4), 
                         0.7 * nrow(data_validation_roughvalid_refin4))
train_data_novalid_refin1 <- data_validation_novalid_refin1[train_indices_novalid_refin1, ]
train_data_novalid_refin2 <- data_validation_novalid_refin2[train_indices_novalid_refin2, ]
train_data_novalid_refin3 <- data_validation_novalid_refin3[train_indices_novalid_refin3, ]
train_data_novalid_refin4 <- data_validation_novalid_refin4[train_indices_novalid_refin4, ]
train_data_roughvalid_refin1 <- data_validation_roughvalid_refin1[train_indices_roughvalid_refin1, ]
train_data_roughvalid_refin2 <- data_validation_roughvalid_refin2[train_indices_roughvalid_refin2, ]
train_data_roughvalid_refin3 <- data_validation_roughvalid_refin3[train_indices_roughvalid_refin3, ]
train_data_roughvalid_refin4 <- data_validation_roughvalid_refin4[train_indices_roughvalid_refin4, ]
test_data_novalid_refin1 <- data_validation_novalid_refin1[-train_indices_novalid_refin1, ]
test_data_novalid_refin2 <- data_validation_novalid_refin2[-train_indices_novalid_refin2, ]
test_data_novalid_refin3 <- data_validation_novalid_refin3[-train_indices_novalid_refin3, ]
test_data_novalid_refin4 <- data_validation_novalid_refin4[-train_indices_novalid_refin4, ]

test_data_roughvalid_refin1 <- data_validation_roughvalid_refin1[-train_indices_roughvalid_refin1, ]
test_data_roughvalid_refin2 <- data_validation_roughvalid_refin2[-train_indices_roughvalid_refin2, ]
test_data_roughvalid_refin3 <- data_validation_roughvalid_refin3[-train_indices_roughvalid_refin3, ]
test_data_roughvalid_refin4 <- data_validation_roughvalid_refin4[-train_indices_roughvalid_refin4, ]

Fit models

print(rf5$time)
   user  system elapsed 
   5.34    2.25   69.94 
print(rf6$time)
   user  system elapsed 
   5.01    1.86   51.52 
print(rf7$time)
   user  system elapsed 
   4.02    2.09   52.42 
print(rf8$time)
   user  system elapsed 
   3.86    1.51   57.29 
print(rf9$time)
   user  system elapsed 
   2.09    0.73   38.61 
print(rf10$time)
   user  system elapsed 
   1.96    0.60   36.39 
print(rf11$time)
   user  system elapsed 
   1.56    0.56   38.33 
print(rf12$time)
   user  system elapsed 
   1.39    0.58   34.85 
print(rf13$time)
   user  system elapsed 
   4.75    1.89   61.17 
print(rf14$time)
   user  system elapsed 
   4.53    1.64   54.57 
print(rf15$time)
   user  system elapsed 
   3.69    1.24   44.80 
print(rf16$time)
   user  system elapsed 
   3.51    1.41   45.45 
print(rf17$time)
   user  system elapsed 
   1.73    0.87   35.81 
print(rf18$time)
   user  system elapsed 
   1.98    0.78   36.81 
print(rf19$time)
   user  system elapsed 
   1.46    0.46   38.72 
print(rf20$time)
   user  system elapsed 
   1.61    0.50   38.31 

Predictions

Confusion matrices

# 5: No validation, refin1, SatEmb bands
confusionMatrix(predictions_rf5, test_data_novalid_refin1$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  797   80   54    7
         R   75 1466   53   23
         S   65   38  425    0
         T    0    2    3   60

Overall Statistics
                                          
               Accuracy : 0.8729          
                 95% CI : (0.8608, 0.8844)
    No Information Rate : 0.5038          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.7962          
                                          
 Mcnemar's Test P-Value : 2.231e-05       

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8506   0.9243   0.7944  0.66667
Specificity            0.9362   0.9033   0.9606  0.99836
Pos Pred Value         0.8497   0.9066   0.8049  0.92308
Neg Pred Value         0.9367   0.9216   0.9580  0.99027
Prevalence             0.2976   0.5038   0.1699  0.02859
Detection Rate         0.2532   0.4657   0.1350  0.01906
Detection Prevalence   0.2980   0.5137   0.1677  0.02065
Balanced Accuracy      0.8934   0.9138   0.8775  0.83252
# 6: No validation, refin1, SatEmb bands + CH
confusionMatrix(predictions_rf6, test_data_novalid_refin1$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  801   78   60    3
         R   64 1472   58   26
         S   72   32  415    1
         T    0    4    2   60

Overall Statistics
                                          
               Accuracy : 0.8729          
                 95% CI : (0.8608, 0.8844)
    No Information Rate : 0.5038          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.796           
                                          
 Mcnemar's Test P-Value : 5.002e-05       

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8549   0.9281   0.7757  0.66667
Specificity            0.9362   0.9052   0.9598  0.99804
Pos Pred Value         0.8503   0.9086   0.7981  0.90909
Neg Pred Value         0.9383   0.9254   0.9543  0.99027
Prevalence             0.2976   0.5038   0.1699  0.02859
Detection Rate         0.2544   0.4676   0.1318  0.01906
Detection Prevalence   0.2992   0.5146   0.1652  0.02097
Balanced Accuracy      0.8955   0.9167   0.8678  0.83235
# 7: No validation, refin2, SatEmb bands
confusionMatrix(predictions_rf7, test_data_novalid_refin2$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  695   55   61    0
         R   29 1207   23   19
         S   47   19  387    0
         T    1    8    0   46

Overall Statistics
                                          
               Accuracy : 0.8991          
                 95% CI : (0.8869, 0.9104)
    No Information Rate : 0.4963          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.8401          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.9003   0.9364   0.8217  0.70769
Specificity            0.9364   0.9457   0.9690  0.99645
Pos Pred Value         0.8570   0.9444   0.8543  0.83636
Neg Pred Value         0.9569   0.9378   0.9608  0.99253
Prevalence             0.2973   0.4963   0.1814  0.02503
Detection Rate         0.2676   0.4648   0.1490  0.01771
Detection Prevalence   0.3123   0.4921   0.1744  0.02118
Balanced Accuracy      0.9183   0.9411   0.8953  0.85207
# 8: No validation, refin2, SatEmb bands + CH
confusionMatrix(predictions_rf8, test_data_novalid_refin2$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  687   52   56    1
         R   33 1206   29   15
         S   52   23  386    0
         T    0    8    0   49

Overall Statistics
                                          
               Accuracy : 0.8964          
                 95% CI : (0.8841, 0.9079)
    No Information Rate : 0.4963          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.8358          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8899   0.9356   0.8195  0.75385
Specificity            0.9403   0.9411   0.9647  0.99684
Pos Pred Value         0.8631   0.9400   0.8373  0.85965
Neg Pred Value         0.9528   0.9368   0.9602  0.99370
Prevalence             0.2973   0.4963   0.1814  0.02503
Detection Rate         0.2645   0.4644   0.1486  0.01887
Detection Prevalence   0.3065   0.4940   0.1775  0.02195
Balanced Accuracy      0.9151   0.9384   0.8921  0.87534
# 9 : No validation, refin3, SatEmb bands
confusionMatrix(predictions_rf9, test_data_novalid_refin3$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction   Q   R   S   T
         Q 123  13   4   0
         R  65 910  26  16
         S   1   8  23   0
         T   3   1   1  45

Overall Statistics
                                          
               Accuracy : 0.8886          
                 95% CI : (0.8698, 0.9056)
    No Information Rate : 0.7522          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.6923          
                                          
 Mcnemar's Test P-Value : 9.902e-12       

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity           0.64062   0.9764  0.42593  0.73770
Specificity           0.98376   0.6515  0.99241  0.99576
Pos Pred Value        0.87857   0.8948  0.71875  0.90000
Neg Pred Value        0.93722   0.9009  0.97432  0.98654
Prevalence            0.15496   0.7522  0.04358  0.04923
Detection Rate        0.09927   0.7345  0.01856  0.03632
Detection Prevalence  0.11299   0.8208  0.02583  0.04036
Balanced Accuracy     0.81219   0.8139  0.70917  0.86673
# 10 : No validation, refin3, SatEmb bands + CH
confusionMatrix(predictions_rf10, test_data_novalid_refin3$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction   Q   R   S   T
         Q 119  12   5   0
         R  69 911  21  15
         S   2   6  27   0
         T   2   3   1  46

Overall Statistics
                                          
               Accuracy : 0.8902          
                 95% CI : (0.8715, 0.9071)
    No Information Rate : 0.7522          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.6975          
                                          
 Mcnemar's Test P-Value : 3.198e-11       

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity           0.61979   0.9775  0.50000  0.75410
Specificity           0.98376   0.6580  0.99325  0.99491
Pos Pred Value        0.87500   0.8967  0.77143  0.88462
Neg Pred Value        0.93382   0.9058  0.97757  0.98736
Prevalence            0.15496   0.7522  0.04358  0.04923
Detection Rate        0.09605   0.7353  0.02179  0.03713
Detection Prevalence  0.10977   0.8200  0.02825  0.04197
Balanced Accuracy     0.80178   0.8177  0.74662  0.87450
# 11 : No validation, refin4, SatEmb bands
confusionMatrix(predictions_rf11, test_data_novalid_refin4$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction   Q   R   S   T
         Q  96   7   3   1
         R  51 775  17  18
         S   1   4  41   0
         T   0   7   1  30

Overall Statistics
                                          
               Accuracy : 0.8954          
                 95% CI : (0.8754, 0.9133)
    No Information Rate : 0.7538          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.7131          
                                          
 Mcnemar's Test P-Value : 6.593e-09       

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity           0.64865   0.9773  0.66129  0.61224
Specificity           0.98783   0.6680  0.99495  0.99202
Pos Pred Value        0.89720   0.9001  0.89130  0.78947
Neg Pred Value        0.94497   0.9058  0.97913  0.98126
Prevalence            0.14068   0.7538  0.05894  0.04658
Detection Rate        0.09125   0.7367  0.03897  0.02852
Detection Prevalence  0.10171   0.8184  0.04373  0.03612
Balanced Accuracy     0.81824   0.8226  0.82812  0.80213
# 12 : No validation, refin4, SatEmb bands + CH
confusionMatrix(predictions_rf12, test_data_novalid_refin4$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction   Q   R   S   T
         Q 103   9   2   0
         R  43 771  23  12
         S   2   7  36   0
         T   0   6   1  37

Overall Statistics
                                          
               Accuracy : 0.9002          
                 95% CI : (0.8805, 0.9176)
    No Information Rate : 0.7538          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.7317          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity           0.69595   0.9723  0.58065  0.75510
Specificity           0.98783   0.6988  0.99091  0.99302
Pos Pred Value        0.90351   0.9081  0.80000  0.84091
Neg Pred Value        0.95203   0.8916  0.97418  0.98810
Prevalence            0.14068   0.7538  0.05894  0.04658
Detection Rate        0.09791   0.7329  0.03422  0.03517
Detection Prevalence  0.10837   0.8070  0.04278  0.04183
Balanced Accuracy     0.84189   0.8355  0.78578  0.87406
# 13: Rough validation, refin1, SatEmb bands
confusionMatrix(predictions_rf13, test_data_roughvalid_refin1$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  763   60   69    2
         R   79 1366   53    9
         S   57    9  392    0
         T    1    2    2   52

Overall Statistics
                                          
               Accuracy : 0.8824          
                 95% CI : (0.8701, 0.8938)
    No Information Rate : 0.4928          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.811           
                                          
 Mcnemar's Test P-Value : 2.057e-07       

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8478   0.9506   0.7597  0.82540
Specificity            0.9350   0.9047   0.9725  0.99825
Pos Pred Value         0.8535   0.9064   0.8559  0.91228
Neg Pred Value         0.9322   0.9496   0.9496  0.99615
Prevalence             0.3086   0.4928   0.1770  0.02160
Detection Rate         0.2617   0.4684   0.1344  0.01783
Detection Prevalence   0.3066   0.5168   0.1571  0.01955
Balanced Accuracy      0.8914   0.9276   0.8661  0.91182
# 14: Rough validation, refin1, SatEmb bands + CH
confusionMatrix(predictions_rf14, test_data_roughvalid_refin1$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  778   61   70    0
         R   77 1362   50    2
         S   45   13  396    0
         T    0    1    0   61

Overall Statistics
                                          
               Accuracy : 0.8906          
                 95% CI : (0.8787, 0.9017)
    No Information Rate : 0.4928          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.8246          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8644   0.9478   0.7674  0.96825
Specificity            0.9350   0.9128   0.9758  0.99965
Pos Pred Value         0.8559   0.9135   0.8722  0.98387
Neg Pred Value         0.9392   0.9474   0.9513  0.99930
Prevalence             0.3086   0.4928   0.1770  0.02160
Detection Rate         0.2668   0.4671   0.1358  0.02092
Detection Prevalence   0.3117   0.5113   0.1557  0.02126
Balanced Accuracy      0.8997   0.9303   0.8716  0.98395
# 15: Rough validation, refin2, SatEmb bands
confusionMatrix(predictions_rf15, test_data_roughvalid_refin2$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  650   47   49    0
         R   30 1158   21    3
         S   43   18  345    0
         T    0    2    0   49

Overall Statistics
                                          
               Accuracy : 0.9118          
                 95% CI : (0.8998, 0.9228)
    No Information Rate : 0.5072          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.8586          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8990   0.9453   0.8313  0.94231
Specificity            0.9433   0.9546   0.9695  0.99915
Pos Pred Value         0.8713   0.9554   0.8498  0.96078
Neg Pred Value         0.9563   0.9443   0.9652  0.99873
Prevalence             0.2994   0.5072   0.1718  0.02153
Detection Rate         0.2692   0.4795   0.1429  0.02029
Detection Prevalence   0.3089   0.5019   0.1681  0.02112
Balanced Accuracy      0.9211   0.9500   0.9004  0.97073
# 16: Rough validation, refin2, SatEmb bands + CH
confusionMatrix(predictions_rf16, test_data_roughvalid_refin2$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction    Q    R    S    T
         Q  651   36   56    0
         R   36 1169   26    0
         S   36   20  333    0
         T    0    0    0   52

Overall Statistics
                                         
               Accuracy : 0.913          
                 95% CI : (0.9011, 0.924)
    No Information Rate : 0.5072         
    P-Value [Acc > NIR] : < 2.2e-16      
                                         
                  Kappa : 0.86           
                                         
 Mcnemar's Test P-Value : NA             

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.9004   0.9543   0.8024  1.00000
Specificity            0.9456   0.9479   0.9720  1.00000
Pos Pred Value         0.8762   0.9496   0.8560  1.00000
Neg Pred Value         0.9569   0.9527   0.9595  1.00000
Prevalence             0.2994   0.5072   0.1718  0.02153
Detection Rate         0.2696   0.4841   0.1379  0.02153
Detection Prevalence   0.3077   0.5097   0.1611  0.02153
Balanced Accuracy      0.9230   0.9511   0.8872  1.00000
# 17 : Rough validation, refin3, SatEmb bands
confusionMatrix(predictions_rf17, test_data_roughvalid_refin3$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction   Q   R   S   T
         Q 133  11  10   0
         R  39 865  20   5
         S   1   3  26   0
         T   1   1   0  35

Overall Statistics
                                          
               Accuracy : 0.9209          
                 95% CI : (0.9037, 0.9358)
    No Information Rate : 0.7652          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.7797          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.7644   0.9830  0.46429  0.87500
Specificity            0.9785   0.7630  0.99634  0.99820
Pos Pred Value         0.8636   0.9311  0.86667  0.94595
Neg Pred Value         0.9588   0.9321  0.97321  0.99551
Prevalence             0.1513   0.7652  0.04870  0.03478
Detection Rate         0.1157   0.7522  0.02261  0.03043
Detection Prevalence   0.1339   0.8078  0.02609  0.03217
Balanced Accuracy      0.8714   0.8730  0.73031  0.93660
# 18 : Rough validation, refin3, SatEmb bands + CH
confusionMatrix(predictions_rf18, test_data_roughvalid_refin3$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction   Q   R   S   T
         Q 130   7   6   0
         R  43 869  23   1
         S   1   4  27   0
         T   0   0   0  39

Overall Statistics
                                          
               Accuracy : 0.9261          
                 95% CI : (0.9094, 0.9405)
    No Information Rate : 0.7652          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.7923          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.7471   0.9875  0.48214  0.97500
Specificity            0.9867   0.7519  0.99543  1.00000
Pos Pred Value         0.9091   0.9284  0.84375  1.00000
Neg Pred Value         0.9563   0.9486  0.97406  0.99910
Prevalence             0.1513   0.7652  0.04870  0.03478
Detection Rate         0.1130   0.7557  0.02348  0.03391
Detection Prevalence   0.1243   0.8139  0.02783  0.03391
Balanced Accuracy      0.8669   0.8697  0.73879  0.98750
# 19 : Rough validation, refin4, SatEmb bands
confusionMatrix(predictions_rf19, test_data_roughvalid_refin4$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction   Q   R   S   T
         Q 136   8   4   0
         R  29 721   9   1
         S   0   6  27   0
         T   1   4   0  29

Overall Statistics
                                          
               Accuracy : 0.9364          
                 95% CI : (0.9192, 0.9509)
    No Information Rate : 0.7579          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.833           
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8193   0.9756  0.67500  0.96667
Specificity            0.9852   0.8347  0.99358  0.99471
Pos Pred Value         0.9189   0.9487  0.81818  0.85294
Neg Pred Value         0.9637   0.9163  0.98620  0.99894
Prevalence             0.1703   0.7579  0.04103  0.03077
Detection Rate         0.1395   0.7395  0.02769  0.02974
Detection Prevalence   0.1518   0.7795  0.03385  0.03487
Balanced Accuracy      0.9022   0.9052  0.83429  0.98069
# 20 : Rough validation, refin4, SatEmb bands + CH
confusionMatrix(predictions_rf20, test_data_roughvalid_refin4$EUNISa_1)
Confusion Matrix and Statistics

          Reference
Prediction   Q   R   S   T
         Q 134  16   3   0
         R  32 717  12   0
         S   0   6  25   0
         T   0   0   0  30

Overall Statistics
                                          
               Accuracy : 0.9292          
                 95% CI : (0.9113, 0.9445)
    No Information Rate : 0.7579          
    P-Value [Acc > NIR] : < 2.2e-16       
                                          
                  Kappa : 0.8135          
                                          
 Mcnemar's Test P-Value : NA              

Statistics by Class:

                     Class: Q Class: R Class: S Class: T
Sensitivity            0.8072   0.9702  0.62500  1.00000
Specificity            0.9765   0.8136  0.99358  1.00000
Pos Pred Value         0.8758   0.9422  0.80645  1.00000
Neg Pred Value         0.9611   0.8972  0.98411  1.00000
Prevalence             0.1703   0.7579  0.04103  0.03077
Detection Rate         0.1374   0.7354  0.02564  0.03077
Detection Prevalence   0.1569   0.7805  0.03179  0.03077
Balanced Accuracy      0.8919   0.8919  0.80929  1.00000

Variable importance

Unconditional

Plots
plot(varimp_rf5$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf6$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf7$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf8$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf9$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf10$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf11$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf12$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf13$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf14$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf15$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf16$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf17$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf18$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf19$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf20$varimp, margin = c(10, 6, 2, 2))

TBD: Conditional

ROC curves (TBD)

Plots

Session info

sessionInfo()
R version 4.5.1 (2025-06-13 ucrt)
Platform: x86_64-w64-mingw32/x64
Running under: Windows 11 x64 (build 26100)

Matrix products: default
  LAPACK version 3.12.1

locale:
[1] LC_COLLATE=Spanish_Spain.utf8  LC_CTYPE=Spanish_Spain.utf8    LC_MONETARY=Spanish_Spain.utf8
[4] LC_NUMERIC=C                   LC_TIME=Spanish_Spain.utf8    

time zone: Europe/Madrid
tzcode source: internal

attached base packages:
 [1] parallel  stats4    grid      stats     graphics  grDevices utils     datasets  methods   base     

other attached packages:
 [1] yardstick_1.3.2      permimp_1.1-0        beepr_2.0            rlang_1.1.6          corrplot_0.95       
 [6] pROC_1.19.0.1        randomForest_4.7-1.2 caret_7.0-1          lattice_0.22-7       ggparty_1.0.0.1     
[11] doParallel_1.0.17    iterators_1.0.14     foreach_1.5.2        moreparty_0.4.2      partykit_1.2-24     
[16] libcoin_1.0-10       party_1.3-18         strucchange_1.5-4    sandwich_3.1-1       zoo_1.8-14          
[21] modeltools_0.2-24    mvtnorm_1.3-3        ggeffects_2.3.1      car_3.1-3            carData_3.0-5       
[26] lmerTest_3.1-3       lme4_1.1-37          Matrix_1.7-4         dtplyr_1.3.2         rnaturalearth_1.1.0 
[31] sf_1.0-21            scales_1.4.0         readxl_1.4.5         gridExtra_2.3        here_1.0.2          
[36] lubridate_1.9.4      forcats_1.0.0        stringr_1.5.2        dplyr_1.1.4          purrr_1.1.0         
[41] readr_2.1.5          tidyr_1.3.1          tibble_3.3.0         ggplot2_4.0.0        tidyverse_2.0.0     

loaded via a namespace (and not attached):
  [1] RColorBrewer_1.1-3   audio_0.1-11         rstudioapi_0.17.1    jsonlite_2.0.0       magrittr_2.0.3      
  [6] TH.data_1.1-4        farver_2.1.2         nloptr_2.2.1         rmarkdown_2.29       vctrs_0.6.5         
 [11] minqa_1.2.8          htmltools_0.5.8.1    varImp_0.4           cellranger_1.1.0     Formula_1.2-5       
 [16] parallelly_1.45.1    sass_0.4.10          KernSmooth_2.23-26   bslib_0.9.0          htmlwidgets_1.6.4   
 [21] plyr_1.8.9           cachem_1.1.0         mime_0.13            lifecycle_1.0.4      pkgconfig_2.0.3     
 [26] R6_2.6.1             fastmap_1.2.0        future_1.67.0        rbibutils_2.3        shiny_1.11.1        
 [31] digest_0.6.37        numDeriv_2016.8-1.1  rprojroot_2.1.1      labeling_0.4.3       timechange_0.3.0    
 [36] abind_1.4-8          compiler_4.5.1       proxy_0.4-27         bit64_4.6.0-1        withr_3.0.2         
 [41] S7_0.2.0             backports_1.5.0      DBI_1.2.3            lava_1.8.1           MASS_7.3-65         
 [46] classInt_0.4-11      ModelMetrics_1.2.2.2 tools_4.5.1          units_0.8-7          httpuv_1.6.16       
 [51] future.apply_1.20.0  nnet_7.3-20          glue_1.8.0           nlme_3.1-168         promises_1.3.3      
 [56] inum_1.0-5           checkmate_2.3.3      reshape2_1.4.4       generics_0.1.4       recipes_1.3.1       
 [61] gtable_0.3.6         tzdb_0.5.0           class_7.3-23         data.table_1.17.8    hms_1.1.3           
 [66] coin_1.4-3           pillar_1.11.0        vroom_1.6.5          later_1.4.4          splines_4.5.1       
 [71] bit_4.6.0            survival_3.8-3       tidyselect_1.2.1     knitr_1.50           reformulas_0.4.1    
 [76] xfun_0.53            measures_0.3         hardhat_1.4.2        timeDate_4041.110    matrixStats_1.5.0   
 [81] DT_0.34.0            stringi_1.8.7        phosphoricons_0.2.1  yaml_2.3.10          boot_1.3-32         
 [86] shinyWidgets_0.9.0   evaluate_1.0.5       codetools_0.2-20     cli_3.6.5            rpart_4.1.24        
 [91] xtable_1.8-4         Rdpack_2.6.4         jquerylib_0.1.4      Rcpp_1.1.0           globals_0.18.0      
 [96] gower_1.0.2          rclipboard_0.2.1     listenv_0.9.1        ipred_0.9-15         prodlim_2025.04.28  
[101] e1071_1.7-16         crayon_1.5.3         insight_1.4.2        multcomp_1.4-28     
---
title: "Script to validate points in ReSurvey database using RS data (Satellite Embeddings Dataset)"
subtitle: "Validation done with ALL points (all observations)"
author: "Alicia Valdés"
date: "`r format(Sys.time(), '%d %B %Y')`"
output:
  pdf_document: default
  html_notebook: default
---

```{r setup, include=FALSE}
knitr::opts_chunk$set(warning = FALSE)
```

This R script is used to validate the points in the ReSurvey database using only bands from the Google Satellite Embedding dataset: https://developers.google.com/earth-engine/datasets/catalog/GOOGLE_SATELLITE_EMBEDDING_V1_ANNUAL#description

# Load libraries

```{r}
library(tidyverse)
library(here)
library(gridExtra)
library(readxl)
library(scales)
library(sf)
library(rnaturalearth)
library(dtplyr)
library(lme4)
library(lmerTest)
library(car)
library(ggeffects)
library(party)
library(partykit)
library(moreparty)
library(doParallel)
library(strucchange)
library(ggparty)
library(caret)
library(moreparty)
library(randomForest)
library(pROC)
library(corrplot)
library(rlang)
library(stringr)
library(beepr)
library(foreach)
library(permimp)
library(yardstick)
```

# Define printall function

```{r}
printall <- function(tibble) {
  print(tibble, width = Inf)
  }
```

# Load geom_flat_violin plot

```{r}
source("https://gist.githubusercontent.com/benmarwick/2a1bb0133ff568cbe28d/raw/fb53bd97121f7f9ce947837ef1a4c65a73bffb3f/geom_flat_violin.R")
```

# Load previously created objects

```{r}
# Define the folder path
folder_path <- here("objects", "RF", "Satellite_Embeddings")

# List all .RData or .rda files in the folder
rdata_files <- list.files(folder_path, full.names = TRUE)

# Load each file
lapply(rdata_files, load, envir = .GlobalEnv)
```

# Read data

```{r}
data_validation <- read_tsv(here(
  "data", "clean","final_RS_data_SatEmb_20250922.csv"))
```

No parsing issues!

# Some data managenemt

## TO-DO: Missing data checks

Do when all RS data is ready!

# Distributions all bioregions

```{r}
# Define a function to create histograms
plot_histogram <- function(data, x_var, x_label) {
  ggplot(data %>%
           dplyr::filter(EUNISa_1 %in% c("T", "R", "S", "Q")),
         aes(x = !!sym(x_var))) +
    geom_histogram(color = "black", fill = "white") +
    labs(x = x_label, y = "Frequency") +
    theme_bw()
}
```

```{r}
# Define a function to create plots with violin + boxplot + points
distr_plot <- function(data, y_vars, y_labels) {
  for (i in seq_along(y_vars)) {
    y_var <- y_vars[[i]]
    y_label <- y_labels[[i]]
    
    p <- ggplot(data = data %>%
                  dplyr::filter(EUNISa_1 %in% c("T", "R", "S", "Q")),
                aes(x = EUNISa_1_descr, y = !!sym(y_var), fill = EUNISa_1_descr)) +
      geom_flat_violin(position = position_nudge(x = 0.2, y = 0), alpha = 0.8) +
      geom_point(aes(y = !!sym(y_var), color = EUNISa_1_descr),
                 position = position_jitter(width = 0.15), size = 1, alpha = 0.25) +
      geom_boxplot(width = 0.2, outlier.shape = NA, alpha = 0.5) +
      stat_summary(fun.y = mean, geom = "point", shape = 20, size = 1) +
      stat_summary(fun.data = function(x) data.frame(y = max(x) + 0.1,
                                                     label = length(x)),
                   geom = "text", aes(label = ..label..), vjust = 0.5) +
      labs(y = y_label, x = "EUNIS level 1") +
      scale_x_discrete(labels = function(x) str_wrap(x, width = 15)) +
      guides(fill = FALSE, color = FALSE) +
      theme_bw() + coord_flip()
    
    print(p)
  }
}
```

Histograms for some bands:

```{r}
plot_histogram(data_validation, "A00", "A00")
plot_histogram(data_validation, "A01", "A01")
plot_histogram(data_validation, "A23", "A23")
plot_histogram(data_validation, "A32", "A32")
plot_histogram(data_validation, "A50", "A50")
plot_histogram(data_validation, "A61", "A61")
plot_histogram(data_validation, "A63", "A63")
```

Distribution plots for some bands:

```{r message=FALSE, warning=FALSE}
distr_plot(data_validation,
           c("A00", "A01", "A10", "A22", "A33",
             "A40", "A53", "A61", "A62", "A63"),
           c("A00", "A01", "A10", "A22", "A33",
             "A40", "A53", "A61", "A62", "A63"))
```

# Distributions per bioregion

```{r}
# Define a function to create plots with violin + boxplot + points
distr_plot_biogeo <- function(data, y_vars, y_labels) {
  plots <- list()
  
  for (i in seq_along(y_vars)) {
    y_var <- y_vars[[i]]
    y_label <- y_labels[[i]]
    
    p <- ggplot(data = data %>%
                  dplyr::filter(EUNISa_1 %in% c("T", "R", "S", "Q")),
                aes(x = EUNISa_1_descr, y = !!sym(y_var), fill = EUNISa_1_descr)) +
      geom_flat_violin(position = position_nudge(x = 0.2, y = 0), alpha = 0.8) +
      geom_point(aes(y = !!sym(y_var), color = EUNISa_1_descr),
                 position = position_jitter(width = 0.15), size = 1, alpha = 0.25) +
      geom_boxplot(width = 0.2, outlier.shape = NA, alpha = 0.5) +
      stat_summary(fun.y = mean, geom = "point", shape = 20, size = 1) +
      stat_summary(fun.data = function(x) data.frame(y = max(x) + 0.1,
                                                     label = length(x)),
                   geom = "text", aes(label = ..label..), vjust = 0.5) +
      labs(y = y_label, x = "EUNISa_1_descr") +
      scale_x_discrete(labels = function(x) str_wrap(x, width = 15)) +
      guides(fill = FALSE, color = FALSE) +
      theme_bw() + coord_flip() + facet_wrap(~ biogeo)
    
    plots[[y_var]] <- p
  }
  
  return(plots)
}
```

Distribution plots for some bands:

```{r message=FALSE, warning=FALSE}
distr_plot_biogeo(data_validation,
           c("A00", "A01", "A10", "A22", "A33",
             "A40", "A53", "A61", "A62", "A63"),
           c("A00", "A01", "A10", "A22", "A33",
             "A40", "A53", "A61", "A62", "A63"))
```

# Define functions for RF models

## Function for fitting RF models

RF models fitted using the conditional inference version of random forest (first cforest in package party, now fastcforest in package moreparty). Suggested if the data are highly correlated. Cforest is more stable in deriving variable importance values in the presence of highly correlated variables, thus providing better accuracy in calculating variable importance (ref below).

Hothorn, T., Hornik, K. and Zeileis, A. (2006) Unbiased Recursive Portioning: A Conditional Inference Framework. Journal of Computational and Graphical Statistics, 15, 651-
674. http://dx.doi.org/10.1198/106186006X133933

Choose the hyperparameter mtry based on the square root of the number of predictor variables:

Hastie, T., Tibshirani, R., & Friedman, J. (2009). The elements of statistical
learning: Data mining, inference, and prediction. Springer Science &
Business Media.

Maybe TO_DO:
We variated ntree from 50 to 800 in steps of 50, leaving mtry constant at 2. Tis parameter variation showed that ntree=500 was optimal, while higher ntree led to no further model improvement (Supplementary Fig. S10). Subsequently, the hyperparameter mtry was varied from 2 to 8 with constant ntree=500. Here, mtry=3 led to the best results in almost all cases (Supplementary Fig. S11). Consequently, we chose ntree=500 and mtry=3 for our main analysis across all study sites.

Define a function to run fastcforest models:

```{r}
run_rf <- function(vars_RF, train_data, response_var, ntree = 500) 
  {
  
  # Detect and register available cores (leave one free)
  n_cores <- parallel::detectCores() - 1
  cl <- makeCluster(n_cores)
  registerDoParallel(cl)
  
  train_name <- deparse(substitute(train_data))
  
  # Export necessary variables to the cluster
  clusterExport(cl, varlist = c("vars_RF", "train_data", "response_var"),
                envir = environment())

  
  # Set seed for reproducibility
  set.seed(123)
  
  # Measure execution time
  execution_time <- system.time({
    rf_model <- fastcforest(
      formula = reformulate(vars_RF, response = response_var),
      data = train_data,
      controls = party::cforest_control(
        mtry = round(sqrt(length(vars_RF))),
        ntree = ntree
      ),
      parallel = TRUE
    )
  })
  
  # Stop the cluster
  stopCluster(cl)
  
  # Return both the model and execution time
  list(model = rf_model, time = execution_time)
}
```

## Function to compute variable importance

```{r}
# OLD
# compute_varimp <- function(model, nperm = 100, 
#                                    n_cores = parallel::detectCores() - 1) {
#   # Set up parallel backend
#   cl <- makeCluster(n_cores)
#   registerDoParallel(cl)
#   
#   # Measure execution time
#   execution_time <- system.time({
#     varimp_list <- foreach(i = 1:nperm, .combine = '+', 
#                            .packages = "party") %dopar% {
#       varimp(model, conditional = FALSE, nperm = 1)
#     }
#   })
#   
#   stopCluster(cl)
#   
#   # Average the results
#   varimp_avg <- varimp_list / nperm
#   
#   return(list(varimp = varimp_avg, time = execution_time))
# }
```

Using permimp() en permimp package:
https://cran.r-project.org/web/packages/permimp/vignettes/permimp-package.html#fn1

```{r}
compute_varimp <- function(model, nperm = 100) {

  # Measure execution time
  execution_time <- system.time({
    varimp_result <- permimp(model, conditional = FALSE, progressBar = TRUE)
  })

  return(list(varimp = varimp_result, time = execution_time))
}
```

## Function to compute CONDITIONAL variable importance

```{r}
compute_varimp_cond <- function(model, nperm = 100) {

  # Measure execution time
  execution_time <- system.time({
    varimp_result <- permimp(model, conditional = TRUE, progressBar = TRUE)
  })

  return(list(varimp = varimp_result, time = execution_time))
}
```

## Function to compute ROC (level 1)

```{r}
compute_roc_level1 <- function(model, test_data) {
  # Measure execution time
  execution_time <- system.time({
    # Step 1: Predict probabilities
    probabilities <- predict(model, newdata = test_data, type = "prob")
    
    # Step 2: Convert list of matrices to a proper data frame
    prob_matrix <- t(sapply(probabilities, as.vector))
    prob_df <- as.data.frame(prob_matrix)
    colnames(prob_df) <- c("Q", "R", "S", "T")
    
    # Step 3: Prepare actual class labels
    actual <- factor(test_data$EUNISa_1, levels = c("Q", "R", "S", "T"))
    
    # Step 4: Binarize actual labels
    actual_bin <- model.matrix(~ actual - 1)
    colnames(actual_bin) <- gsub("actual", "", colnames(actual_bin))
    
    # Step 5: Compute ROC data for each class
    roc_data <- lapply(levels(actual), function(class) {
      roc_obj <- roc(actual_bin[, class], prob_df[[class]])
      auc_val <- round(auc(roc_obj), 3)
      data.frame(
        FPR = rev(roc_obj$specificities),
        TPR = rev(roc_obj$sensitivities),
        Class = paste0(class, " (AUC = ", auc_val, ")")
      )
    }) %>% bind_rows()
  })
  
  # Return both ROC data and execution time
  return(list(roc = roc_data, time = execution_time))
}
```

## Function to compute ROC (level 2)

```{r}
compute_roc_level2 <- function(model, test_data) {
  # Measure execution time
  execution_time <- system.time({
    # Step 1: Predict probabilities
    probabilities <- predict(model, newdata = test_data, type = "prob")
    
    # Step 2: Convert list of matrices to a proper data frame
    prob_matrix <- t(sapply(probabilities, as.vector))
    prob_df <- as.data.frame(prob_matrix)
    colnames(prob_df) <- c("Q1", "Q2", "Q4", "Q5", "R1", "R2", "R3", "R4", "R5",
                           "R6", "S3", "S4", "T1", "T3")
    
    # Step 3: Prepare actual class labels
    actual <- factor(test_data$EUNISa_2, 
                     levels = c("Q1", "Q2", "Q4", "Q5", "R1", "R2", "R3", "R4",
                                "R5", "R6", "S3", "S4", "T1", "T3"))
    
    # Step 4: Binarize actual labels
    actual_bin <- model.matrix(~ actual - 1)
    colnames(actual_bin) <- gsub("actual", "", colnames(actual_bin))
    
    # Step 5: Compute ROC data for each class
    roc_data <- lapply(levels(actual), function(class) {
      roc_obj <- roc(actual_bin[, class], prob_df[[class]])
      auc_val <- round(auc(roc_obj), 3)
      data.frame(
        FPR = rev(roc_obj$specificities),
        TPR = rev(roc_obj$sensitivities),
        Class = paste0(class, " (AUC = ", auc_val, ")")
      )
    }) %>% bind_rows()
  })
  
  # Return both ROC data and execution time
  return(list(roc = roc_data, time = execution_time))
}
```

# Define list of predictor vars

```{r}
vars_RF_SatEmb <- colnames(
  data_validation)[startsWith(colnames(data_validation), "A")]
vars_RF_SatEmb_CH <- c(vars_RF_SatEmb, "canopy_height")
```

# Correlation

Correlation of all variables to be included in RF models:

```{r}
corrplot(data_validation %>% 
           dplyr::select(starts_with("A")) %>%
           cor(use = "pairwise.complete.obs"),
         method = "color", type = "upper", tl.col = "black", tl.srt = 45)
corrplot(data_validation %>% 
           dplyr::select(starts_with("A"), canopy_height) %>%
           cor(use = "pairwise.complete.obs"),
         method = "color", type = "upper", tl.col = "black", tl.srt = 45)
```

# Rough validation

Define a set of rules for a first validation of ALL ReSurvey data ("Expert-based" rules). Not very ambitious, only taking out observations that are clearly wrong on the basis of indicator values.

Create column for first validation based on different indicators, where "wrong" is noted when the validation rule is not met. 

Here only using validation based on canopy height, not NDWI.

Define rules:

```{r}
data_validation <-
  data_validation %>%
  mutate(
    valid_1_CH = case_when(
      # R & Q points with high CH
      EUNISa_1 %in% c("R", "Q") & canopy_height > 2 ~ "wrong",
      # T points with low CH
      EUNISa_1 == "T" & canopy_height < 3 ~ "wrong",
      # S points with high CH
      EUNISa_1 == "S" & canopy_height > 3 ~ "wrong",
      TRUE ~ NA_character_),
    # Count how many validation rules are not met
    valid_1_count = rowSums(across(c(valid_1_CH), ~ . == "wrong"),
                            na.rm = TRUE),
    # Points where at least 1 rule not met
    valid_1 = if_else(valid_1_count > 0, "At least 1 rule broken",
                      "No rules broken so far")
    )
```

# Fit RF models (level 1)

## Without refinement

### Get filtered data

```{r}
# No validation
data_validation_novalid <- data_validation %>%
  # Select only GPS points
  dplyr::filter(Lctnmth == "Location with GPS" |
                  Lctnmth == "Location with differential GPS") %>%
  select(-Lctnmth) %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1))

# Rough validation
data_validation_roughvalid <- data_validation %>%
  # Select only GPS points
  dplyr::filter(Lctnmth == "Location with GPS" |
                  Lctnmth == "Location with differential GPS") %>%
  # Filter out points that have not passed the rough validation
  dplyr::filter(valid_1 == "No rules broken so far") %>%
  select(-Lctnmth, -valid_1) %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1))
```

### N points per category

```{r}
bind_rows(
  data_validation_novalid %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid") %>%
    select(data, Q, R, S, T),
  )
```

### Split into training and test data sets

```{r}
set.seed(123)
```

```{r}
train_indices_novalid <- sample(1:nrow(data_validation_novalid), 
                         0.7 * nrow(data_validation_novalid))
train_indices_roughvalid <- sample(1:nrow(data_validation_roughvalid), 
                         0.7 * nrow(data_validation_roughvalid))
```

```{r}
train_data_novalid <- data_validation_novalid[train_indices_novalid, ]
train_data_roughvalid <- data_validation_roughvalid[train_indices_roughvalid, ]
```

```{r}
test_data_novalid <- data_validation_novalid[-train_indices_novalid, ]
test_data_roughvalid <- data_validation_roughvalid[-train_indices_roughvalid, ]
```

### Fit models

```{r}
# Define model configurations
rf_configs_norefin <- tibble(
  model_id = paste0("rf", 1:4),
  vars = list(vars_RF_SatEmb, vars_RF_SatEmb_CH, vars_RF_SatEmb, 
              vars_RF_SatEmb_CH),
  train_data = list(train_data_novalid, train_data_novalid, 
                    train_data_roughvalid, train_data_roughvalid),
  save_path = c(
    # 1: No validation, SatEmb bands
    "objects/RF/Satellite_Embeddings/rf1_model_l1_novalid_norefin_SatEmb.Rdata",
    # 2: No validation, SatEmb bands + CH
    "objects/RF/Satellite_Embeddings/rf2_model_l1_novalid_norefin_Sat_Emb_CH.Rdata",
    # 3: Rough validation, SatEmb bands
    "objects/RF/Satellite_Embeddings/rf3_model_l1_roughvalid_norefin_Sat_Emb.Rdata",
    # 4: Rough validation, SatEmb bands + CH
    "objects/RF/Satellite_Embeddings/rf4_model_l1_roughvalid_norefin_sat_Emb_CH.Rdata"
    )
  )

# Fit models, print time, and save
rf_models_norefin <- list()

for (i in seq_len(nrow(rf_configs_norefin))) {
  config <- rf_configs_norefin[i, ]
  
  cat("Fitting", config$model_id, "...\n")
  
  rf <- run_rf(config$vars[[1]], config$train_data[[1]], "EUNISa_1")
  
  print(rf$time)
  
  save(rf, file = config$save_path)
  
  rf_models_norefin[[config$model_id]] <- rf
  }
```

```{r}
# Fit models and save them
rf_models_norefin <- rf_configs_norefin %>%
  mutate(
    model = map2(vars, train_data, ~run_rf(.x, .y, "EUNISa_1")),
    time = map(model, ~.x$time)
  )
```

```{r}
# Save models
pwalk(
  list(rf_models_norefin$model, rf_configs_norefin$save_path),
  ~save(..1, file = ..2)
)
```


```{r}
# Print execution times
rf_models_norefin$time %>% walk(print)
```

# HERE: move comments above

```{r eval=FALSE, include=FALSE}
rf1 <- run_rf(vars_RF_SatEmb, train_data_novalid, "EUNISa_1")
rf2 <- run_rf(vars_RF_SatEmb_CH, train_data_novalid, "EUNISa_1")
rf3 <- run_rf(vars_RF_SatEmb, train_data_roughvalid, "EUNISa_1")
rf4 <- run_rf(vars_RF_SatEmb_CH, train_data_roughvalid, "EUNISa_1")
```

```{r}
print(rf1$time)
print(rf2$time)
print(rf3$time)
print(rf4$time)
```

```{r eval=FALSE, include=FALSE}
save(rf1, file = "objects/RF/Satellite_Embeddings/rf1_model_l1_novalid_norefin_SatEmb.Rdata")
save(rf2, file = "objects/RF/Satellite_Embeddings/rf2_model_l1_novalid_norefin_Sat_Emb_CH.Rdata")
save(rf3, file = "objects/RF/Satellite_Embeddings/rf3_model_l1_roughvalid_norefin_Sat_Emb.Rdata")
save(rf4, file = "objects/RF/Satellite_Embeddings/rf4_model_l1_roughvalid_norefin_sat_Emb_CH.Rdata")
```

### Predictions

```{r eval=FALSE, include=FALSE}
predictions_rf1 <- predict(rf1$model, newdata = test_data_novalid,OOB = TRUE,
                           type = "response")
predictions_rf2 <- predict(rf2$model, newdata = test_data_novalid,OOB = TRUE,
                           type = "response")
predictions_rf3 <- predict(rf3$model, newdata = test_data_roughvalid,OOB = TRUE,
                           type = "response")
predictions_rf4 <- predict(rf4$model, newdata = test_data_roughvalid,OOB = TRUE,
                           type = "response")
```

```{r eval=FALSE, include=FALSE}
save(predictions_rf1, file = "objects/RF/Satellite_Embeddings/rf1_pred_l1_novalid_norefin_SatEmb.Rdata")
save(predictions_rf2, file = "objects/RF/Satellite_Embeddings/rf2_pred_l1_novalid_norefin_SatEmb_CH.Rdata")
save(predictions_rf3, file = "objects/RF/Satellite_Embeddings/rf3_pred_l1_roughvalid_norefin_Sat_Emb.Rdata")
save(predictions_rf4, file = "objects/RF/Satellite_Embeddings/rf4_pred_l1_roughvalid_norefin_Sat_Emb_CH.Rdata")
```

### Confusion matrices

```{r}
# 1: No validation, SatEmb bands
confusionMatrix(predictions_rf1, test_data_novalid$EUNISa_1)
# 2: No validation, SatEmb bands + CH
confusionMatrix(predictions_rf2, test_data_novalid$EUNISa_1)
# 3: Rough validation, SatEmb bands
confusionMatrix(predictions_rf3, test_data_roughvalid$EUNISa_1)
# 4: Rough validation, SatEmb bands + CH
confusionMatrix(predictions_rf4, test_data_roughvalid$EUNISa_1)
```

### Variable importance

#### Unconditional

```{r eval=FALSE, include=FALSE}
varimp_rf1 <- compute_varimp(rf1$model, nperm = 100)
varimp_rf2 <- compute_varimp(rf2$model, nperm = 100)
varimp_rf3 <- compute_varimp(rf3$model, nperm = 100)
varimp_rf4 <- compute_varimp(rf4$model, nperm = 100)
```

```{r eval=FALSE, include=FALSE}
print(varimp_rf1$time)
print(varimp_rf2$time)
print(varimp_rf3$time)
print(varimp_rf4$time)
```

```{r eval=FALSE, include=FALSE}
save(varimp_rf1, file = "objects/RF/Satellite_Embeddings/rf1_varimp_l1_novalid_norefin_SatEmb.Rdata")
save(varimp_rf2, file = "objects/RF/Satellite_Embeddings/rf2_varimp_l1_novalid_norefin_SatEmb_CH.Rdata")
save(varimp_rf3, file = "objects/RF/Satellite_Embeddings/rf3_varimp_l1_roughvalid_norefin_SatEmb.Rdata")
save(varimp_rf4, file = "objects/RF/Satellite_Embeddings/rf4_varimp_l1_roughvalid_norefin_SatEmb_CH.Rdata")
```

##### Plots

```{r}
plot(varimp_rf1$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf2$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf3$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf4$varimp, margin = c(10, 6, 2, 2))
```

#### TBD: Conditional

### ROC curves (TBD)

```{r eval=FALSE, include=FALSE}
roc_data1 <- compute_roc_level1(rf1$model, test_data_novalid)
roc_data2 <- compute_roc_level1(rf2$model, test_data_novalid)
roc_data3 <- compute_roc_level1(rf3$model, test_data_roughvalid)
roc_data4 <- compute_roc_level1(rf4$model, test_data_roughvalid)
```

```{r}
print(roc_data1$time)
print(roc_data2$time)
print(roc_data3$time)
print(roc_data4$time)
```

```{r}
save(roc_data1,
     file = "objects/RF/Satellite_Embeddings/rf1_rocdata_l1_novalid_norefin_SatEmb.Rdata")
save(roc_data2, 
     file = "objects/RF/Satellite_Embeddings/rf2_rocdata_l1_novalid_norefin_SatEmb_CH.Rdata")
save(roc_data3, 
     file = "objects/RF/Satellite_Embeddings/rf3_rocdata_l1_roughvalid_norefin_SatEmb.Rdata")
save(roc_data4, 
     file = "objects/RF/Satellite_Embeddings/rf4_rocdata_l1_roughvalid_norefin_SatEmb_CH.Rdata")
```

#### Plots

```{r}
roc1 <- ggplot(roc_data1$roc, aes(x = FPR, y = TPR, color = Class)) +
  geom_line(size = 1.2) + geom_abline(linetype = "dashed", color = "gray") +
  labs(title = "Multiclass ROC Curves with AUC", x = "False Positive Rate",
       y = "True Positive Rate", color = "Class (AUC)") +
  theme_minimal() + theme(legend.position = "bottom")
roc2 <- ggplot(roc_data2$roc, aes(x = FPR, y = TPR, color = Class)) +
  geom_line(size = 1.2) + geom_abline(linetype = "dashed", color = "gray") +
  labs(title = "Multiclass ROC Curves with AUC", x = "False Positive Rate",
       y = "True Positive Rate", color = "Class (AUC)") +
  theme_minimal() + theme(legend.position = "bottom")
roc3 <- ggplot(roc_data3$roc, aes(x = FPR, y = TPR, color = Class)) +
  geom_line(size = 1.2) + geom_abline(linetype = "dashed", color = "gray") +
  labs(title = "Multiclass ROC Curves with AUC", x = "False Positive Rate",
       y = "True Positive Rate", color = "Class (AUC)") +
  theme_minimal() + theme(legend.position = "bottom")
roc4 <- ggplot(roc_data4$roc, aes(x = FPR, y = TPR, color = Class)) +
  geom_line(size = 1.2) + geom_abline(linetype = "dashed", color = "gray") +
  labs(title = "Multiclass ROC Curves with AUC", x = "False Positive Rate",
       y = "True Positive Rate", color = "Class (AUC)") +
  theme_minimal() + theme(legend.position = "bottom")
```

```{r}
roc1
roc2
roc3
roc4
```

## With refinement

### Refinement

Based on the 1st, 2nd, 3rd, 4th... most important variables: A59, A12, A15, A60.

```{r}
distr_plot_percentiles <- function(data, y_vars, y_labels) {
  for (i in seq_along(y_vars)) {
    y_var <- y_vars[[i]]
    y_label <- y_labels[[i]]
    
    # Calculate percentiles per EUNISa_1 group
    percentiles <- data %>%
      group_by(EUNISa_1) %>%
      summarise(
        p10 = quantile(.data[[y_var]], 0.1, na.rm = TRUE),
        p90 = quantile(.data[[y_var]], 0.9, na.rm = TRUE),
        .groups = "drop"
      )
    
    # Join percentiles back to data
    data_flagged <- data %>%
      left_join(percentiles, by = "EUNISa_1") %>%
      mutate(outlier_flag = case_when(
        .data[[y_var]] < p10 ~ "low",
        .data[[y_var]] > p90 ~ "high",
        TRUE ~ "mid"
      ))
    
    # Filter and plot
    p <- ggplot(data = data_flagged %>%
                  dplyr::filter(EUNISa_1 %in% c("T", "R", "S", "Q")),
                aes(x = EUNISa_1_descr, y = .data[[y_var]])) +
      geom_flat_violin(aes(fill = EUNISa_1_descr),
                       position = position_nudge(x = 0.2, y = 0), alpha = 0.8) +
      geom_point(aes(color = ifelse(outlier_flag == "mid",
                                    EUNISa_1_descr, "grey")),
                 position = position_jitter(width = 0.15), size = 1,
                 alpha = 0.6) +
      geom_boxplot(aes(fill = EUNISa_1_descr), width = 0.2, outlier.shape = NA,
                   alpha = 0.5) +
      stat_summary(fun = mean, geom = "point", shape = 20, size = 1) +
      stat_summary(fun.data = function(x) data.frame(y = max(x, na.rm = TRUE) +
                                                       0.1, label = length(x)),
                   geom = "text", aes(label = ..label..), vjust = 0.5) +
      labs(y = y_label, x = "EUNIS level 1") +
      scale_x_discrete(labels = function(x) str_wrap(x, width = 15)) +
      guides(fill = FALSE, color = FALSE) +
      theme_bw() + coord_flip() +
      scale_color_manual(values = c(
        "Forests and other wooded land" = "#F8766D",
        "Grasslands" = "#7CAE00",
        "Heathlands, scrub and tundra" = "#00BFC4",
        "Wetlands" = "#C77CFF",
        "grey" = "grey"))
    
    print(p)
  }
}
```

```{r}
distr_plot_percentiles(
  # GPS points
  data_validation_novalid,
  c("A59", "A12", "A15", "A60"),
  c("A59", "A12", "A15", "A60"))
```

```{r}
distr_plot_percentiles(
  # GPS points
  data_validation_roughvalid,
  c("A59", "A12", "A15", "A60"),
  c("A59", "A12", "A15", "A60"))
```

Calculate percentiles:

```{r}
percentiles_novalid <- 
  data_validation_novalid %>%
  group_by(EUNISa_1) %>%
  summarize(
    perc_10_A59 = quantile(A59, probs = 0.10, na.rm = T),
    perc_20_A59 = quantile(A59, probs = 0.20, na.rm = T),
    perc_80_A59 = quantile(A59, probs = 0.80, na.rm = T),
    perc_90_A59 = quantile(A59, probs = 0.90, na.rm = T),
    perc_10_A12 = quantile(A12, probs = 0.10, na.rm = T),
    perc_20_A12 = quantile(A12, probs = 0.20, na.rm = T),
    perc_80_A12 = quantile(A12, probs = 0.80, na.rm = T),
    perc_90_A12 = quantile(A12, probs = 0.90, na.rm = T),
    perc_10_A15 = quantile(A15, probs = 0.10, na.rm = T),
    perc_20_A15 = quantile(A15, probs = 0.20, na.rm = T),
    perc_80_A15 = quantile(A15, probs = 0.80, na.rm = T),
    perc_90_A15 = quantile(A15, probs = 0.90, na.rm = T),
    perc_10_A60 = quantile(A60, probs = 0.10, na.rm = T),
    perc_20_A60 = quantile(A60, probs = 0.20, na.rm = T),
    perc_80_A60 = quantile(A60, probs = 0.80, na.rm = T),
    perc_90_A60 = quantile(A60, probs = 0.90, na.rm = T),
    )
```

```{r}
percentiles_roughvalid <- 
  data_validation_roughvalid %>%
  group_by(EUNISa_1) %>%
  summarize(
    perc_10_A59 = quantile(A59, probs = 0.10, na.rm = T),
    perc_20_A59 = quantile(A59, probs = 0.20, na.rm = T),
    perc_80_A59 = quantile(A59, probs = 0.80, na.rm = T),
    perc_90_A59 = quantile(A59, probs = 0.90, na.rm = T),
    perc_10_A12 = quantile(A12, probs = 0.10, na.rm = T),
    perc_20_A12 = quantile(A12, probs = 0.20, na.rm = T),
    perc_80_A12 = quantile(A12, probs = 0.80, na.rm = T),
    perc_90_A12 = quantile(A12, probs = 0.90, na.rm = T),
    perc_10_A15 = quantile(A15, probs = 0.10, na.rm = T),
    perc_20_A15 = quantile(A15, probs = 0.20, na.rm = T),
    perc_80_A15 = quantile(A15, probs = 0.80, na.rm = T),
    perc_90_A15 = quantile(A15, probs = 0.90, na.rm = T),
    perc_10_A60 = quantile(A60, probs = 0.10, na.rm = T),
    perc_20_A60 = quantile(A60, probs = 0.20, na.rm = T),
    perc_80_A60 = quantile(A60, probs = 0.80, na.rm = T),
    perc_90_A60 = quantile(A60, probs = 0.90, na.rm = T),
    )
```

### Get filtered data

```{r}
# No validation

# Refin 10-90th, 1 variable
data_validation_novalid_refin1 <- data_validation_novalid %>%
  left_join(percentiles_novalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59))

# Refin 10-90th, 2 variables
data_validation_novalid_refin2 <- data_validation_novalid %>%
  left_join(percentiles_novalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A12 >= perc_10_A12 & A12 <= perc_90_A12))

# Refin 10-90th, 3 variables
data_validation_novalid_refin3 <- data_validation_novalid %>%
  left_join(percentiles_novalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A15 >= perc_10_A12 & A12 <= perc_90_A12) &
                  (A12 >= perc_10_A15 & A15 <= perc_90_A15))

# Refin 10-90th, 4 variables
data_validation_novalid_refin4 <- data_validation_novalid %>%
  left_join(percentiles_novalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A15 >= perc_10_A12 & A12 <= perc_90_A12) &
                  (A12 >= perc_10_A15 & A15 <= perc_90_A15) &
                  (A60 >= perc_10_A60 & A60 <= perc_90_A60))

# Rough validation

# Refin 10-90th, 1 variable
data_validation_roughvalid_refin1 <- data_validation_roughvalid %>%
  left_join(percentiles_roughvalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59))

# Refin 10-90th, 2 variables
data_validation_roughvalid_refin2 <- data_validation_roughvalid %>%
  left_join(percentiles_roughvalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A12 >= perc_10_A12 & A12 <= perc_90_A12))

# Refin 10-90th, 3 variables
data_validation_roughvalid_refin3 <- data_validation_roughvalid %>%
  left_join(percentiles_roughvalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A15 >= perc_10_A12 & A12 <= perc_90_A12) &
                  (A12 >= perc_10_A15 & A15 <= perc_90_A15))

# Refin 10-90th, 4 variables
data_validation_roughvalid_refin4 <- data_validation_roughvalid %>%
  left_join(percentiles_roughvalid, by = "EUNISa_1") %>%
  mutate(EUNISa_1 = as.factor(EUNISa_1)) %>%
  dplyr::filter((A59 >= perc_10_A59 & A59 <= perc_90_A59) &
                  (A15 >= perc_10_A12 & A12 <= perc_90_A12) &
                  (A12 >= perc_10_A15 & A15 <= perc_90_A15) &
                  (A60 >= perc_10_A60 & A60 <= perc_90_A60))
```

### N points per category

```{r}
bind_rows(
  data_validation_novalid_refin1 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid_refin1") %>%
    select(data, Q, R, S, T),
  data_validation_novalid_refin2 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid_refin2") %>%
    select(data, Q, R, S, T),
  data_validation_novalid_refin3 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid_refin3") %>%
    select(data, Q, R, S, T),
  data_validation_novalid_refin3 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_novalid_refin3") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid_refin1 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid_refin1") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid_refin2 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid_refin2") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid_refin3 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid_refin3") %>%
    select(data, Q, R, S, T),
  data_validation_roughvalid_refin3 %>% count(EUNISa_1) %>%
    pivot_wider(names_from = EUNISa_1, values_from = n) %>% 
    mutate(data = "data_validation_roughvalid_refin3") %>%
    select(data, Q, R, S, T),
  )
```

### Split into training and test data sets

```{r}
set.seed(123)
```

```{r}
train_indices_novalid_refin1 <- sample(1:nrow(data_validation_novalid_refin1), 
                         0.7 * nrow(data_validation_novalid_refin1))
train_indices_novalid_refin2 <- sample(1:nrow(data_validation_novalid_refin2), 
                         0.7 * nrow(data_validation_novalid_refin2))
train_indices_novalid_refin3 <- sample(1:nrow(data_validation_novalid_refin3), 
                         0.7 * nrow(data_validation_novalid_refin3))
train_indices_novalid_refin4 <- sample(1:nrow(data_validation_novalid_refin4), 
                         0.7 * nrow(data_validation_novalid_refin4))
train_indices_roughvalid_refin1 <- sample(1:nrow(data_validation_roughvalid_refin1), 
                         0.7 * nrow(data_validation_roughvalid_refin1))
train_indices_roughvalid_refin2 <- sample(1:nrow(data_validation_roughvalid_refin2), 
                         0.7 * nrow(data_validation_roughvalid_refin2))
train_indices_roughvalid_refin3 <- sample(1:nrow(data_validation_roughvalid_refin3), 
                         0.7 * nrow(data_validation_roughvalid_refin3))
train_indices_roughvalid_refin4 <- sample(1:nrow(data_validation_roughvalid_refin4), 
                         0.7 * nrow(data_validation_roughvalid_refin4))
```

```{r}
train_data_novalid_refin1 <- data_validation_novalid_refin1[train_indices_novalid_refin1, ]
train_data_novalid_refin2 <- data_validation_novalid_refin2[train_indices_novalid_refin2, ]
train_data_novalid_refin3 <- data_validation_novalid_refin3[train_indices_novalid_refin3, ]
train_data_novalid_refin4 <- data_validation_novalid_refin4[train_indices_novalid_refin4, ]
train_data_roughvalid_refin1 <- data_validation_roughvalid_refin1[train_indices_roughvalid_refin1, ]
train_data_roughvalid_refin2 <- data_validation_roughvalid_refin2[train_indices_roughvalid_refin2, ]
train_data_roughvalid_refin3 <- data_validation_roughvalid_refin3[train_indices_roughvalid_refin3, ]
train_data_roughvalid_refin4 <- data_validation_roughvalid_refin4[train_indices_roughvalid_refin4, ]
```

```{r}
test_data_novalid_refin1 <- data_validation_novalid_refin1[-train_indices_novalid_refin1, ]
test_data_novalid_refin2 <- data_validation_novalid_refin2[-train_indices_novalid_refin2, ]
test_data_novalid_refin3 <- data_validation_novalid_refin3[-train_indices_novalid_refin3, ]
test_data_novalid_refin4 <- data_validation_novalid_refin4[-train_indices_novalid_refin4, ]

test_data_roughvalid_refin1 <- data_validation_roughvalid_refin1[-train_indices_roughvalid_refin1, ]
test_data_roughvalid_refin2 <- data_validation_roughvalid_refin2[-train_indices_roughvalid_refin2, ]
test_data_roughvalid_refin3 <- data_validation_roughvalid_refin3[-train_indices_roughvalid_refin3, ]
test_data_roughvalid_refin4 <- data_validation_roughvalid_refin4[-train_indices_roughvalid_refin4, ]
```

### Fit models

```{r eval=FALSE, include=FALSE}
# 5: No validation, refin1, SatEmb bands
rf5 <- run_rf(vars_RF_SatEmb, train_data_novalid_refin1, "EUNISa_1")
# 6: No validation, refin1, SatEmb bands + CH
rf6 <- run_rf(vars_RF_SatEmb_CH, train_data_novalid_refin1, "EUNISa_1")
# 7: No validation, refin2, SatEmb bands
rf7 <- run_rf(vars_RF_SatEmb, train_data_novalid_refin2, "EUNISa_1")
# 8: No validation, refin2, SatEmb bands + CH
rf8 <- run_rf(vars_RF_SatEmb_CH, train_data_novalid_refin2, "EUNISa_1")
# 9 : No validation, refin3, SatEmb bands
rf9 <- run_rf(vars_RF_SatEmb, train_data_novalid_refin3, "EUNISa_1")
# 10 : No validation, refin3, SatEmb bands + CH
rf10 <- run_rf(vars_RF_SatEmb_CH, train_data_novalid_refin3, "EUNISa_1")
# 11 : No validation, refin4, SatEmb bands
rf11 <- run_rf(vars_RF_SatEmb, train_data_novalid_refin4, "EUNISa_1")
# 12 : No validation, refin4, SatEmb bands + CH
rf12 <- run_rf(vars_RF_SatEmb_CH, train_data_novalid_refin4, "EUNISa_1")
# 13: Rough validation, refin1, SatEmb bands
rf13 <- run_rf(vars_RF_SatEmb, train_data_roughvalid_refin1, "EUNISa_1")
# 14: Rough validation, refin1, SatEmb bands + CH
rf14 <- run_rf(vars_RF_SatEmb_CH, train_data_roughvalid_refin1, "EUNISa_1")
# 15: Rough validation, refin2, SatEmb bands
rf15 <- run_rf(vars_RF_SatEmb, train_data_roughvalid_refin2, "EUNISa_1")
# 16: Rough validation, refin2, SatEmb bands + CH
rf16 <- run_rf(vars_RF_SatEmb_CH, train_data_roughvalid_refin2, "EUNISa_1")
# 17 : Rough validation, refin3, SatEmb bands
rf17 <- run_rf(vars_RF_SatEmb, train_data_roughvalid_refin3, "EUNISa_1")
# 18 : Rough validation, refin3, SatEmb bands + CH
rf18 <- run_rf(vars_RF_SatEmb_CH, train_data_roughvalid_refin3, "EUNISa_1")
# 19 : Rough validation, refin4, SatEmb bands
rf19 <- run_rf(vars_RF_SatEmb, train_data_roughvalid_refin4, "EUNISa_1")
# 20 : Rough validation, refin4, SatEmb bands + CH
rf20 <- run_rf(vars_RF_SatEmb_CH, train_data_roughvalid_refin4, "EUNISa_1")
```

```{r}
print(rf5$time)
print(rf6$time)
print(rf7$time)
print(rf8$time)
print(rf9$time)
print(rf10$time)
print(rf11$time)
print(rf12$time)
print(rf13$time)
print(rf14$time)
print(rf15$time)
print(rf16$time)
print(rf17$time)
print(rf18$time)
print(rf19$time)
print(rf20$time)
```

```{r eval=FALSE, include=FALSE}
save(rf5, file = "objects/RF/Satellite_Embeddings/rf5_model_l1_novalid_refin1_SatEmb.Rdata")
save(rf6, file = "objects/RF/Satellite_Embeddings/rf6_model_l1_novalid_refin1_Sat_Emb_CH.Rdata")
save(rf7, file = "objects/RF/Satellite_Embeddings/rf7_model_l1_novalid_refin2_Sat_Emb.Rdata")
save(rf8, file = "objects/RF/Satellite_Embeddings/rf8_model_l1_novalid_refin2_sat_Emb_CH.Rdata")
save(rf9, file = "objects/RF/Satellite_Embeddings/rf9_model_l1_novalid_refin3_Sat_Emb.Rdata")
save(rf10, file = "objects/RF/Satellite_Embeddings/rf10_model_l1_novalid_refin3_sat_Emb_CH.Rdata")
save(rf11, file = "objects/RF/Satellite_Embeddings/rf11_model_l1_novalid_refin4_Sat_Emb.Rdata")
save(rf12, file = "objects/RF/Satellite_Embeddings/rf12_model_l1_novalid_refin4_sat_Emb_CH.Rdata")
save(rf13, file = "objects/RF/Satellite_Embeddings/rf13_model_l1_roughvalid_refin1_SatEmb.Rdata")
save(rf14, file = "objects/RF/Satellite_Embeddings/rf14_model_l1_roughvalid_refin1_Sat_Emb_CH.Rdata")
save(rf15, file = "objects/RF/Satellite_Embeddings/rf15_model_l1_roughvalid_refin2_Sat_Emb.Rdata")
save(rf16, file = "objects/RF/Satellite_Embeddings/rf16_model_l1_roughvalid_refin2_sat_Emb_CH.Rdata")
save(rf17, file = "objects/RF/Satellite_Embeddings/rf17_model_l1_roughvalid_refin3_Sat_Emb.Rdata")
save(rf18, file = "objects/RF/Satellite_Embeddings/rf18_model_l1_roughvalid_refin3_sat_Emb_CH.Rdata")
save(rf19, file = "objects/RF/Satellite_Embeddings/rf19_model_l1_roughvalid_refin4_Sat_Emb.Rdata")
save(rf20, file = "objects/RF/Satellite_Embeddings/rf20_model_l1_roughvalid_refin4_sat_Emb_CH.Rdata")
```

### Predictions

```{r eval=FALSE, include=FALSE}
predictions_rf5 <- predict(rf5$model, newdata = test_data_novalid_refin1,
                           OOB = TRUE, type = "response")
predictions_rf6 <- predict(rf6$model, newdata = test_data_novalid_refin1,
                           OOB = TRUE, type = "response")
predictions_rf7 <- predict(rf7$model, newdata = test_data_novalid_refin2,
                           OOB = TRUE, type = "response")
predictions_rf8 <- predict(rf8$model, newdata = test_data_novalid_refin2,
                           OOB = TRUE, type = "response")
predictions_rf9 <- predict(rf9$model, newdata = test_data_novalid_refin3,
                           OOB = TRUE, type = "response")
predictions_rf10 <- predict(rf10$model, newdata = test_data_novalid_refin3,
                            OOB = TRUE, type = "response")
predictions_rf11 <- predict(rf11$model, newdata = test_data_novalid_refin4,
                            OOB = TRUE, type = "response")
predictions_rf12 <- predict(rf12$model, newdata = test_data_novalid_refin4,
                            OOB = TRUE, type = "response")
predictions_rf13 <- predict(rf13$model, newdata = test_data_roughvalid_refin1,
                           OOB = TRUE, type = "response")
predictions_rf14 <- predict(rf14$model, newdata = test_data_roughvalid_refin1,
                           OOB = TRUE, type = "response")
predictions_rf15 <- predict(rf15$model, newdata = test_data_roughvalid_refin2,
                           OOB = TRUE, type = "response")
predictions_rf16 <- predict(rf16$model, newdata = test_data_roughvalid_refin2,
                           OOB = TRUE, type = "response")
predictions_rf17 <- predict(rf17$model, newdata = test_data_roughvalid_refin3,
                           OOB = TRUE, type = "response")
predictions_rf18 <- predict(rf18$model, newdata = test_data_roughvalid_refin3,
                            OOB = TRUE, type = "response")
predictions_rf19 <- predict(rf19$model, newdata = test_data_roughvalid_refin4,
                            OOB = TRUE, type = "response")
predictions_rf20 <- predict(rf20$model, newdata = test_data_roughvalid_refin4,
                            OOB = TRUE, type = "response")
```

```{r eval=FALSE, include=FALSE}
save(predictions_rf5, file = "objects/RF/Satellite_Embeddings/rf5_pred_l1_novalid_refin1_SatEmb.Rdata")
save(predictions_rf6, file = "objects/RF/Satellite_Embeddings/rf6_pred_l1_novalid_refin1_Sat_Emb_CH.Rdata")
save(predictions_rf7, file = "objects/RF/Satellite_Embeddings/rf7_pred_l1_novalid_refin2_Sat_Emb.Rdata")
save(predictions_rf8, file = "objects/RF/Satellite_Embeddings/rf8_pred_l1_novalid_refin2_sat_Emb_CH.Rdata")
save(predictions_rf9, file = "objects/RF/Satellite_Embeddings/rf9_pred_l1_novalid_refin3_Sat_Emb.Rdata")
save(predictions_rf10, file = "objects/RF/Satellite_Embeddings/rf10_pred_l1_novalid_refin3_sat_Emb_CH.Rdata")
save(predictions_rf11, file = "objects/RF/Satellite_Embeddings/rf11_pred_l1_novalid_refin4_Sat_Emb.Rdata")
save(predictions_rf12, file = "objects/RF/Satellite_Embeddings/rf12_pred_l1_novalid_refin4_sat_Emb_CH.Rdata")
save(predictions_rf13, file = "objects/RF/Satellite_Embeddings/rf13_pred_l1_roughvalid_refin1_SatEmb.Rdata")
save(predictions_rf14, file = "objects/RF/Satellite_Embeddings/rf14_pred_l1_roughvalid_refin1_Sat_Emb_CH.Rdata")
save(predictions_rf15, file = "objects/RF/Satellite_Embeddings/rf15_pred_l1_roughvalid_refin2_Sat_Emb.Rdata")
save(predictions_rf16, file = "objects/RF/Satellite_Embeddings/rf16_pred_l1_roughvalid_refin2_sat_Emb_CH.Rdata")
save(predictions_rf17, file = "objects/RF/Satellite_Embeddings/rf17_pred_l1_roughvalid_refin3_Sat_Emb.Rdata")
save(predictions_rf18, file = "objects/RF/Satellite_Embeddings/rf18_pred_l1_roughvalid_refin3_sat_Emb_CH.Rdata")
save(predictions_rf19, file = "objects/RF/Satellite_Embeddings/rf19_pred_l1_roughvalid_refin4_Sat_Emb.Rdata")
save(predictions_rf20, file = "objects/RF/Satellite_Embeddings/rf20_pred_l1_roughvalid_refin4_sat_Emb_CH.Rdata")
```

### Confusion matrices

```{r}
# 5: No validation, refin1, SatEmb bands
confusionMatrix(predictions_rf5, test_data_novalid_refin1$EUNISa_1)
# 6: No validation, refin1, SatEmb bands + CH
confusionMatrix(predictions_rf6, test_data_novalid_refin1$EUNISa_1)
# 7: No validation, refin2, SatEmb bands
confusionMatrix(predictions_rf7, test_data_novalid_refin2$EUNISa_1)
# 8: No validation, refin2, SatEmb bands + CH
confusionMatrix(predictions_rf8, test_data_novalid_refin2$EUNISa_1)
# 9 : No validation, refin3, SatEmb bands
confusionMatrix(predictions_rf9, test_data_novalid_refin3$EUNISa_1)
# 10 : No validation, refin3, SatEmb bands + CH
confusionMatrix(predictions_rf10, test_data_novalid_refin3$EUNISa_1)
# 11 : No validation, refin4, SatEmb bands
confusionMatrix(predictions_rf11, test_data_novalid_refin4$EUNISa_1)
# 12 : No validation, refin4, SatEmb bands + CH
confusionMatrix(predictions_rf12, test_data_novalid_refin4$EUNISa_1)
# 13: Rough validation, refin1, SatEmb bands
confusionMatrix(predictions_rf13, test_data_roughvalid_refin1$EUNISa_1)
# 14: Rough validation, refin1, SatEmb bands + CH
confusionMatrix(predictions_rf14, test_data_roughvalid_refin1$EUNISa_1)
# 15: Rough validation, refin2, SatEmb bands
confusionMatrix(predictions_rf15, test_data_roughvalid_refin2$EUNISa_1)
# 16: Rough validation, refin2, SatEmb bands + CH
confusionMatrix(predictions_rf16, test_data_roughvalid_refin2$EUNISa_1)
# 17 : Rough validation, refin3, SatEmb bands
confusionMatrix(predictions_rf17, test_data_roughvalid_refin3$EUNISa_1)
# 18 : Rough validation, refin3, SatEmb bands + CH
confusionMatrix(predictions_rf18, test_data_roughvalid_refin3$EUNISa_1)
# 19 : Rough validation, refin4, SatEmb bands
confusionMatrix(predictions_rf19, test_data_roughvalid_refin4$EUNISa_1)
# 20 : Rough validation, refin4, SatEmb bands + CH
confusionMatrix(predictions_rf20, test_data_roughvalid_refin4$EUNISa_1)
```

### Variable importance

#### Unconditional

```{r eval=FALSE, include=FALSE}
varimp_rf5 <- compute_varimp(rf5$model, nperm = 100)
varimp_rf6 <- compute_varimp(rf6$model, nperm = 100)
varimp_rf7 <- compute_varimp(rf7$model, nperm = 100)
varimp_rf8 <- compute_varimp(rf8$model, nperm = 100)
varimp_rf9 <- compute_varimp(rf9$model, nperm = 100)
varimp_rf10 <- compute_varimp(rf10$model, nperm = 100)
varimp_rf11 <- compute_varimp(rf11$model, nperm = 100)
varimp_rf12 <- compute_varimp(rf12$model, nperm = 100)
varimp_rf13 <- compute_varimp(rf13$model, nperm = 100)
varimp_rf14 <- compute_varimp(rf14$model, nperm = 100)
varimp_rf15 <- compute_varimp(rf15$model, nperm = 100)
varimp_rf16 <- compute_varimp(rf16$model, nperm = 100)
varimp_rf17 <- compute_varimp(rf17$model, nperm = 100)
varimp_rf18 <- compute_varimp(rf18$model, nperm = 100)
varimp_rf19 <- compute_varimp(rf19$model, nperm = 100)
varimp_rf20 <- compute_varimp(rf20$model, nperm = 100)
```

```{r eval=FALSE, include=FALSE}
print(varimp_rf5$time)
print(varimp_rf6$time)
print(varimp_rf7$time)
print(varimp_rf8$time)
print(varimp_rf9$time)
print(varimp_rf10$time)
print(varimp_rf11$time)
print(varimp_rf12$time)
print(varimp_rf13$time)
print(varimp_rf14$time)
print(varimp_rf15$time)
print(varimp_rf16$time)
print(varimp_rf17$time)
print(varimp_rf18$time)
print(varimp_rf19$time)
print(varimp_rf20$time)
```

```{r eval=FALSE, include=FALSE}
save(varimp_rf5, file = "objects/RF/Satellite_Embeddings/rf5_varimp_l1_novalid_refin1_SatEmb.Rdata")
save(varimp_rf6, file = "objects/RF/Satellite_Embeddings/rf6_varimp_l1_novalid_refin1_Sat_Emb_CH.Rdata")
save(varimp_rf7, file = "objects/RF/Satellite_Embeddings/rf7_varimp_l1_novalid_refin2_Sat_Emb.Rdata")
save(varimp_rf8, file = "objects/RF/Satellite_Embeddings/rf8_varimp_l1_novalid_refin2_sat_Emb_CH.Rdata")
save(varimp_rf9, file = "objects/RF/Satellite_Embeddings/rf9_varimp_l1_novalid_refin3_Sat_Emb.Rdata")
save(varimp_rf10, file = "objects/RF/Satellite_Embeddings/rf10_varimp_l1_novalid_refin3_sat_Emb_CH.Rdata")
save(varimp_rf11, file = "objects/RF/Satellite_Embeddings/rf11_varimp_l1_novalid_refin4_Sat_Emb.Rdata")
save(varimp_rf12, file = "objects/RF/Satellite_Embeddings/rf12_varimp_l1_novalid_refin4_sat_Emb_CH.Rdata")
save(varimp_rf13, file = "objects/RF/Satellite_Embeddings/rf13_varimp_l1_roughvalid_refin1_SatEmb.Rdata")
save(varimp_rf14, file = "objects/RF/Satellite_Embeddings/rf14_varimp_l1_roughvalid_refin1_Sat_Emb_CH.Rdata")
save(varimp_rf15, file = "objects/RF/Satellite_Embeddings/rf15_varimp_l1_roughvalid_refin2_Sat_Emb.Rdata")
save(varimp_rf16, file = "objects/RF/Satellite_Embeddings/rf16_varimp_l1_roughvalid_refin2_sat_Emb_CH.Rdata")
save(varimp_rf17, file = "objects/RF/Satellite_Embeddings/rf17_varimp_l1_roughvalid_refin3_Sat_Emb.Rdata")
save(varimp_rf18, file = "objects/RF/Satellite_Embeddings/rf18_varimp_l1_roughvalid_refin3_sat_Emb_CH.Rdata")
save(varimp_rf19, file = "objects/RF/Satellite_Embeddings/rf19_varimp_l1_roughvalid_refin4_Sat_Emb.Rdata")
save(varimp_rf20, file = "objects/RF/Satellite_Embeddings/rf20_varimp_l1_roughvalid_refin4_sat_Emb_CH.Rdata")
```

##### Plots

```{r}
plot(varimp_rf5$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf6$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf7$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf8$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf9$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf10$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf11$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf12$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf13$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf14$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf15$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf16$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf17$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf18$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf19$varimp, margin = c(10, 6, 2, 2))
plot(varimp_rf20$varimp, margin = c(10, 6, 2, 2))
```

#### TBD: Conditional

### ROC curves (TBD)

#### Plots

# Session info

```{r}
sessionInfo()
```

